Math Statement

Problem 23301

Score: 1/5 Penalty: 1 off
Question Watch Video Show Examples
Value Equations (Basic) L1
Value Inequalities (Level 1)
Value Equations (Basic) L2 ts \& Graph Absolute Value (No Table Given) $4=|-3 a+4|$
Solve for all values of $a$ in simplest form.
Answer Attempt 2 out of 2 ( $\oplus$ Additional Solution $\Theta$ Remove Solution $a=0$ $\square$ $a=$ Submit Answer Still Stuck? Log Out

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Problem 23302

Consider the following functions.
$f(x) = x$ and $g(x) = x^2 - 14$
Step 2 of 4: Find $(f - g)(-2)$ .
Answer How to enter your answer (opens in new window)
$(f - g)(-2) =$

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Problem 23303

1 Matching 2 points
The equation $5\left(\frac{1}{3}\right)^{3 x-1}=10$ is rewritten in the form $\log _{b} d=c$ . Find b, d, and c. b $\square$ $\qquad$ c $\square$ $\qquad$ d $\square$

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Problem 23304

1، a. Identify all possible zeros of the function $P(x)=3+x^{2}-8 x+4$ . b. Use a graphing calculator to prove one of the zeros. SHOW ALL WORK!!! c. Use factoring to find the remaining zeros. SHOW ALL WORK!!!

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Problem 23305

Find the distance between $A\ (4, 8)$ and $B\ (-9, 3)$ . Round your answer to two decimal places. units

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Problem 23306

$\left(-3 x^{3}+7 x^{2}+4 x-1\right):(x-3)$
Cociente Resto

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Problem 23307

Determine the indefinite integral. $\begin{array}{c} \int 8 e^{7 x} d x \\ \int 8 e^{7 x} d x= \end{array}$ $\square$

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Problem 23308

2. Factor Completely. $x^2 + 2x - 35$

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Problem 23309

Evaluate the integral $\int 5 \csc (x) d x$

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Problem 23310

Efectủa la siguiente división: $\left(-x^{3}-6 x^{2}-5 x\right):(x+2)$
Cociente Resto

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Problem 23311

$3 x-2=4 y+5$

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Problem 23312

15. $f(x) = \sin\sqrt{x^2 - 1}$

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Problem 23313

$\tan (x+y+z) = \frac{\tan x + \tan y + \tan z - \tan x \tan y \tan z}{1 - \tan x \tan y - \tan x \tan z - \tan y \tan z}$

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Problem 23314

$8 + \boxed{\phantom{12}} \cdot 4 = 56$
Calculate the number that should go in the box below.

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Problem 23315

6. 1. Evaluate the following for $f(x)=\left\{\begin{array}{cc}3 x-5, & x \geq 2 \\ x^{2}, & x<2\end{array}\right.$ a) $f(-5)$ b) $f(2)$ c) $f(5)$

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Problem 23316

1. $\lim _{x \rightarrow-1} \frac{x+1}{\sqrt{x+5}-2}$

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Problem 23317

6. $(6+5i)+(6-2i)$

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Problem 23318

Verifica di Matematica, dicembre 2024
A) Dati i punti $A(2k;1)$ , $B(k+3;k-3)$ e $C(4-k,k)$ Si determini per quali valori del parametro reale $k$ :
1)il punto medio di $AB$ appartiene all'asse $x$ (1 punto) 2)il segmento $AC$ non interseca l'asse $y$ (1 punto) 3)il baricentro del triangolo $ABC$ si trova sulla retta di equazione $y=1-x$ (1 punto)

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Problem 23319

Use the Power Property of Logarithms to write each logarithm as a product of logarithms. Simplify, if possible. a) $\log _{12} 8^{7}=$ $\square$ b) $\log \left(x^{7}\right)=$ $\square$

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Problem 23320

The position of a body at time $\mathrm{t} \sec$ is $\mathrm{s}=\mathrm{t}^{3}-9 \mathrm{t}^{2}+24 \mathrm{t} \mathrm{m}$ . Find the body's acceleration each time the velocity is zero.
The body's acceleration each time the velocity is zero is $\square$ $\mathrm{m} / \mathrm{s}^{2}$ (Simplify your answer. Use a comma to separate answers as needed.)

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Problem 23321

Expand the logarithm fully using the properties of logs. Express the final answer in terms of $\log{x}$ , $\log{y}$ , and $\log{z}$ .
$\log{\frac{y}{\sqrt[3]{zx^5}}}$

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Problem 23322

Solve for $x$ and graph the solution on the number line below. If possible, resolve your answer to a single inequality. In case of no solution ( $\varnothing$ ), leave the number line blank. $3 x-2 \leq-26 \text { and } 3 x-2<31$

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Problem 23323

For the given functions, $f(x) = x^2 + 3$ and $g(x) = 5x - 3$ , find the indicated composition. Write your answer by filling-in the blanks.
a. $(f \circ g)(x) =$
b. $(f \circ g)(4) =$
Moving to another question will save this response.
Question 21 of 23

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Problem 23324

16. Convert to the indicated base. a) $1101_{2}$ To base 5 b) 243 s To base 2

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Problem 23325

Solve for $x$ and graph the solution on the number line below. If possible, resolve your answer to a single inequality. In case of no solution ( $\varnothing$ ), leave the number line blank. $2 x+10 \geq 30 \text { or } 2 x+10>34$

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Problem 23326

Divide using long division. $\frac{3x^4 + 3x^3 + 3x - 5}{x - 4}$ Enter the quotient (without the remainder).
Quotient:
Enter the remainder. For example, if the remainder is 10, enter 10. If there is no remainder, enter 0.
Remainder:

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Problem 23327

Find the first four terms of the sequence defined below, where $n$ represents the position of a term in the sequence. Start with $n = 1$ .
$a_n = -7n^2 - 6n - 10$

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Problem 23328

Solve the inequality and graph the solution on the line provided. $2 x+16<2$

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Problem 23329

$-20+5 x<-30$
Answer Attempt 1 out of 2 $\square$ $\square$ $\square$ $\square$ or
Inequality Notation: $\square$ Number Line: Submit Answer

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Problem 23330

Find the value of $5^{2}+(6-2)^{2}$

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Problem 23331

$49b = 0$ $b = 0$ Add 18 to both sides Subtract 18 from both sides Multiply both sides by 18 Divide both sides by 18 Apply the distributive property

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Problem 23332

Solve $\sin(x) = 0.7$ on $0 \le x < 2\pi$ .
There are two solutions, A and B, with $A < B$ .
A =
B =
Give your answers accurate to 3 decimal places.

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Problem 23333

Return the question paper and blue book at the (b) Approximate $\int_{0}^{0.4} \sqrt{1+x}$ of $f(x)=\ln (3-x)$ at $a=0$ and its radius of convergence. $x^{4} d x$ correct to 5 decimal places. the series $1+\pi+\frac{\pi^{2}}{2!}+\frac{\pi^{3}}{3!}+\frac{\pi^{4}}{4!}+\ldots$ the curve $x=3 \cos t-\cos 3 t, y=3 \sin t-\sin 3 t, 0 \leq t \leq 3 \pi / 2$ . gion bounded by $y=2-x^{2}$ and $y=x$ .
6. Evaluate the integral or show that it is divergent. (a) $\int_{2}^{\infty} \frac{d x}{x \ln x}$ (b) $\int_{-\infty}^{\infty} \frac{d x}{4 x^{2}+4 x+5}$
7. A force of $6 x^{-2}$ newtons moves an object along a straight line when it is $x$ meters from the origin. Calculate the work done in moving the object from $x=4 \mathrm{~m}$ to $x=8 \mathrm{~m}$ .
8. Fine the area of the surface obtained by rotating $y=\sqrt{5-x}$ about the $x$ -axis for $3 \leq x \leq 5$ .
9. Find the volume generated by $y=e^{x}, y=e^{-x}, x=1$ , about the $y$ -axis.
Hint: It may be easier to use the method of cylindrical shells, but you are free to use other methods, provided that you clearly show your work.

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Problem 23334

Given that $\cot \theta=-3$ and $\frac{3 \pi}{2}<\theta<2 \pi$ , find the values of the other five trigonometric functions of $\theta$ . $\sin \theta=$ $\square$ $\cos \theta=$ $\square$ $\tan \theta=$ $\square$ $\csc \theta=$ $\square$ $\sec \theta=$ $\square$

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Problem 23335

Find all values of $m$ for which the equation has two complex (non-real) solutions.
$4v + (m + 3) = -5v^2$
Write your answer starting with $m$ , followed by an equals sign or inequality symbol (for example, $m < 5$ ). Reduce all fractions.

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Problem 23336

$1 \frac{2}{3} \times 3 \frac{1}{8}=$

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Problem 23337

Divide. Give the exact answer, written as a decimal. $75 \overline{)990}$ Submit

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Problem 23338

Graph the line with the equation $y = x - 4$ .

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Problem 23339

4. What is the value of the expression $\left(\frac{1}{3}\right)^{3}$ ?
A $\frac{3}{3}$ C $\frac{1}{9}$ B $\frac{1}{6}$ D $\frac{1}{27}$

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Problem 23340

b. $(-10+i)(3-9 i)$ c. $(3-4 i)-(-5-2 i)$

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Problem 23341

Solve each equation. Remember to check for extraneous solutions.
11) $\frac{a-6}{6a^2} = \frac{1}{6a^2} + \frac{a+5}{3a^2}$

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Problem 23342

Graph the line with the equation $y = -\frac{2}{5}x + 1$ .

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Problem 23343

Graph the line with the equation $y = -\frac{1}{3}x - 5$ .

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Problem 23344

11) Solve $cos(2x) = \frac{-1}{2}$

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Problem 23345

Graph this line using intercepts: $7x - y = -7$ Click to select points on the graph.

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Problem 23346

$\begin{aligned}(-5,2) ; y & =-x-3 \\ y & =3 x+10\end{aligned}$

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Problem 23347

$\left\{\begin{array}{l}8 x-7 y=-21 \\ x+y=-12\end{array}\right.$

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Problem 23348

4. What value of $r$ makes this equation true? $336 \div r=48$ a. 7 b. 6 c. 8 d. 9

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Problem 23349

Cube root of an integer
Find the value of $\sqrt[3]{1000}$ .

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Problem 23350

Use the Binomial Theorem to expand the binomial: $\left(2 x^{-1}-y^{-1}\right)^{4}$ Submit Question

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Problem 23351

Question Given $f(x) = \frac{-2x^2 - 6x + 20}{x - 4}$ , which of the following statements are true?
Select the correct answer below: $f(x)$ has a removable discontinuity at $x = 4$ . $f(x)$ has a jump discontinuity at $x = 4$ $f(x)$ has an infinite discontinuity at $x = 4$ . $f(x)$ is continuous at $x = 4$

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Problem 23352

What is the sum of the rational expressions below? $\frac{2x+3}{3x} + \frac{x}{x+1}$
A. $\frac{3x^2+2x+4}{4x+1}$ B. $\frac{3x+3}{4x+1}$ C. $\frac{2x^2+3x}{3x^2+3x}$ D. $\frac{5x^2+5x+3}{3x^2+3x}$

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Problem 23353

$(8a^7) \div (4a^3) =$

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Problem 23354

$(15c^7) \div (3c^9) = \Box c^{\Box}$

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Problem 23355

For the polynomial function $f(x) = x^2(x - 2)^3(x + 4)$ , answer parts a through e.
a. Use the Leading Coefficient Test to determine the graph's end behavior. Which of the following is the correct statement about the end behavior of the given function?
A. The graph falls to the left and to the right. B. The graph rises to the left and to the right. C. The graph rises to the left and falls to the right. D. The graph falls to the left and rises to the right.

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Problem 23356

Two roots of the polynomial function $f(x)=x^{3}-7 x-6 \text { are }-2 \text { and } 3$
Use the fundamental theorem of algebra and the complex conjugate theorem to determine the number and nature of the remaining root(s). Explain your thinking. DONE

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Problem 23357

$A)$ $1 - \frac{1}{2}x^{2} - \frac{1}{3}x^{3}$ $B)$ $1 - \frac{1}{2}x^{2} - \frac{4}{3}x^{3}$ $C)$ $1 - \frac{1}{2}x^{2} + \frac{2}{3}x^{3}$ $D)$ $1 - \frac{1}{2}x^{2} - \frac{1}{3}x^{3}$ $E)$ $1 - \frac{1}{2}x + \frac{2}{3}x^{2}$
6. Déterminez les trois premiers termes non nuls de la série de Maclaurin de $(1-x)e^{x}$ .

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Problem 23358

Verify that the origin is a regular singularity of each of the equations $2-6$ and that the roots of the indicial equation (40.38) do not differ by an integer. Find, by the method of Frobenius, two independent solutions of each equation and intervals of convergence.
2. $x^{2} y^{\prime \prime}+x\left(x+\frac{1}{2}\right) y^{\prime}+x y=0$ .

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Problem 23359

Factor $15 w^{2}-6 w^{3}$

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Problem 23360

Solve for $x$ :
$10^{5x-10} = 7^{2x-5}$
$x =$
You may enter the exact value or round to 4 decimal places.

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Problem 23361

Find the Value of $x$ :- $3^{2 x-6}=10^{2 x-6}$

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Problem 23362

10. Are $9x \cdot 8$ and $81x$ equivalent expressions? Explain.

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Problem 23363

Compare the amplitudes and periods of the functions $y=\frac{1}{2} \cos x$ and $y=3 \cos 2 x$ .
The amplitude of $y=\frac{1}{2} \cos x$ is $\square$ and the amplitude of $y=3 \cos 2 x$ is $\square$ .
The period of $y=\frac{1}{2} \cos x$ is $\qquad$ and the period of $y=3 \cos 2 x$ is $\square$ .

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Problem 23364

Solve the following inequality: $3n < \frac{5n+28}{4}$

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Problem 23365

Represent the vector $\mathbf{v}$ in the form $\mathbf{v}=\mathrm{a} \mathbf{i}+\mathrm{b} j$ $\|\mathbf{v}\|=34 ; \theta=225^{\circ}$

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Problem 23366

For the functions $f(x)=\frac{x}{x+1}$ and $g(x)=\frac{11}{x}$ , find the composition $f \circ g$ and simplify your answer as much as possible. Write the dor notation. $(f \circ g)(x)=$ $\square$
Domain of $f \circ g$ : $\square$

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Problem 23367

11. [6/7 Points]
DETAILS MY NOTES SCOL
Find the factors that are common in the numerator and the $r(x)=\frac{x^{2}+8 x-9}{x^{2}+3 x-4}$

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Problem 23368

P2M5: Find $\sin(2\theta)$ and $\cos(2\theta)$ , given the following information: $\sec(\theta) = -\frac{4}{3}$ and $\theta$ is in the 2nd quadrant

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Problem 23369

16) Given that $6^{10}=60466176$ , what is $6^{-10} ?$

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Problem 23370

Determine the location of each local extremum of the function. $f(x)=x^{3}+7 x^{2}+8 x+3$ A. Local maximum at $-\frac{4}{3}$ ; local minimum at -2 B. Local maximum at 2 ; local minimum at $\frac{4}{3}$ C. Local maximum at $\frac{2}{3}$ ; local minimum at 4 D. Local maximum at -4 ; local minimum at $\frac{-2}{3}$

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Problem 23371

Quadratic Equations Unit Test Part 1
Which of the following quadratic equations is not solvable by grouping?
$2x^2 - 2x - 10 = 0$
$2x^2 + 14x + 12 = 0$
$x^2 - 2x + 1 = 0$
$x^2 - 12x + 35 = 0$

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Problem 23372

Find $\frac{dy}{dx}$ for $y = \frac{2}{x} + 3\sin{x}$ .
$\frac{d}{dx} \left( \frac{2}{x} + 3\sin{x} \right) = -\frac{2}{x^{-2}} + 3$

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Problem 23373

nplify $\frac{(3.5)^{-6}(3.5)^{5}}{(3.5)^{-1}}$ . Writ

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Problem 23374

Find the exact value of the logarithm without using a calculator. $\log _{5} 25$ $\log _{5} 25=$ $\square$ (Type an integer or a simplified Trabtion))

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Problem 23375

$f(x) = 5x^2 - 8x^{-2} + 6x^{-3}$
Find $f'(x)$ .
$f'(x) =$

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Problem 23376

Solve each system of equations a. $3x^2 + x - 3y = -8$ $x + 3y = 9$

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Problem 23377

Inverse?
21. a) $y=\sqrt[3]{x}$

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Problem 23378

Find the value of the determinant. $\left|\begin{array}{ll} -1 & 3 \\ -5 & 3 \end{array}\right|$
The value of the determinant is $\square$

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Problem 23379

Solve the equation using the quadratic formula. $x^{2}-4 x+8=0$
The solution set is $\square$ \}. (Simblify vour answer. Type an exact answer, usin

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Problem 23380

Write the first four terms of the sequence defined by $a_{n}=n^{2}+1$ .

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Problem 23381

Inverse. b) $y=3(2)^{x}$

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Problem 23382

29. $\quad 6^{n-2}=50$

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Problem 23383

Solve the system by elimination. $\begin{array}{l} 2 x+5 y=16 \\ 3 x-5 y=-1 \end{array}$
The solution is $\square$ $\square$ ).

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Problem 23384

Subtract $\left(6 a^{3}-\frac{5}{2} a+9\right)$ from $\left(-7 a^{2}+10 a-15\right)$ .
The result is $\square$

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Problem 23385

USING EQUATIONS Which of the following are asymptotes of the graph of $y=3 \tan 4 x ?$ $x=\frac{\pi}{8}$ $x=\frac{\pi}{4}$ $x=0$ $x=-\frac{5 \pi}{8}$

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Problem 23386

Multiply the polynomials. $(y-9)(y-5)=$

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Problem 23387

2) $\frac{7x^2 + 35x}{x + 5}$

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Problem 23388

Solve for $v$ .
$\frac{4}{5v - 20} - 3 = -\frac{8}{v - 4}$
If there is more than one solution, separate them with commas. If there is no solution, click on "No solution".

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Problem 23389

Calculate the distance between the points $L=(-3,-1)$ and $K=(5,-7)$ in the coordinate plane. Give an exact answer (not a decimal approximation).
Distance: $\square$
$\sqrt{\square}$ $\square$ $\square$

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Problem 23390

Question Watch Video
Write the log equation as an exponential equation. You do not need to solve $\log _{2 x}\left(x^{2}-3 x+14\right)=3$
Answer Attempt 1 out of 2

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Problem 23391

6) $7 v+8(7 v-8)=-379$

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Problem 23392

Determine la antiderivada para $f^{\prime}(x)=\frac{5}{x^{3}}-\frac{2}{x}$

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Problem 23393

$x \cdot \log_{x} 12 = \log_{x} 75 - 2$

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Problem 23394

Suppose that the functions $g$ and $h$ are defined as follows. $\begin{array}{l} g(x)=x+7 \\ h(x)=(x-6)(x+6) \end{array}$ (a) Find $\left(\frac{g}{h}\right)$ (2). (b) Find all values that are NOT in the domain of $\frac{g}{h}$ .
If there is more than one value, separate them with commas. (a) $\left(\frac{g}{h}\right)(2)=$ $\square$ (b) Value(s) that are NOT in the domain of $\frac{g}{h}$ :

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Problem 23395

In 6-14, solve each equation.
6. $t-\frac{2}{3}=25 \frac{3}{4}$

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Problem 23396

8. $13.27=t-24.45$

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Problem 23397

Complete the table for the function $y=-2x+3$ for $x = -2, -1, 2, 4$ .

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Problem 23398

Calculate: $\frac{5}{6}-\frac{1}{5}=$

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Problem 23399

What is the sum of $\frac{1}{10}$ and $\frac{5}{8}$ ?

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Problem 23400

Factor the expression: $2x^{2} - 15xy + 28y^{2}$ .

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1 ...231 232 233 234 235 236 237 ...269

Math Statement

Problem 23301

Problem 23302

Consider the following functions.f(x)=xf(x) = xf(x)=x and g(x)=x2−14g(x) = x^2 - 14g(x)=x2−14Step 2 of 4: Find (f−g)(−2)(f - g)(-2)(f−g)(−2).Answer How to enter your answer (opens in new window)(f−g)(−2)=(f - g)(-2) =(f−g)(−2)=

Problem 23303

1 Matching 2 pointsThe equation 5(13)3x−1=105\left(\frac{1}{3}\right)^{3 x-1}=105(31​)3x−1=10 is rewritten in the form log⁡bd=c\log _{b} d=clogb​d=c. Find b, d, and c. b □\square□ \qquad c □\square□ \qquad d □\square□

Problem 23304

1، a. Identify all possible zeros of the function P(x)=3+x2−8x+4P(x)=3+x^{2}-8 x+4P(x)=3+x2−8x+4. b. Use a graphing calculator to prove one of the zeros. SHOW ALL WORK!!! c. Use factoring to find the remaining zeros. SHOW ALL WORK!!!

Problem 23305

Find the distance between A (4,8)A\ (4, 8)A (4,8) and B (−9,3)B\ (-9, 3)B (−9,3). Round your answer to two decimal places. units

Problem 23306

(−3x3+7x2+4x−1):(x−3)\left(-3 x^{3}+7 x^{2}+4 x-1\right):(x-3)(−3x3+7x2+4x−1):(x−3)Cociente Resto

Problem 23307

Determine the indefinite integral. ∫8e7xdx∫8e7xdx=\begin{array}{c} \int 8 e^{7 x} d x \\ \int 8 e^{7 x} d x= \end{array}∫8e7xdx∫8e7xdx=​ □\square□

Problem 23308

2. Factor Completely. x2+2x−35x^2 + 2x - 35x2+2x−35

Problem 23309

Evaluate the integral ∫5csc⁡(x)dx\int 5 \csc (x) d x∫5csc(x)dx

Problem 23310

Efectủa la siguiente división: (−x3−6x2−5x):(x+2)\left(-x^{3}-6 x^{2}-5 x\right):(x+2)(−x3−6x2−5x):(x+2)Cociente Resto

Problem 23311

3x−2=4y+53 x-2=4 y+53x−2=4y+5

Problem 23312

15. f(x)=sin⁡x2−1f(x) = \sin\sqrt{x^2 - 1}f(x)=sinx2−1​

Problem 23313

Problem 23314

8+12⋅4=568 + \boxed{\phantom{12}} \cdot 4 = 568+12​⋅4=56Calculate the number that should go in the box below.

Problem 23315

6. 1. Evaluate the following for f(x)={3x−5,x≥2x2,x<2f(x)=\left\{\begin{array}{cc}3 x-5, & x \geq 2 \\ x^{2}, & x<2\end{array}\right.f(x)={3x−5,x2,​x≥2x<2​ a) f(−5)f(-5)f(−5) b) f(2)f(2)f(2) c) f(5)f(5)f(5)

Problem 23316

1. lim⁡x→−1x+1x+5−2\lim _{x \rightarrow-1} \frac{x+1}{\sqrt{x+5}-2}limx→−1​x+5​−2x+1​

Problem 23317

6. (6+5i)+(6−2i)(6+5i)+(6-2i)(6+5i)+(6−2i)

Problem 23318

Problem 23319

Use the Power Property of Logarithms to write each logarithm as a product of logarithms. Simplify, if possible. a) log⁡1287=\log _{12} 8^{7}=log12​87= □\square□ b) log⁡(x7)=\log \left(x^{7}\right)=log(x7)= □\square□

Problem 23320

Problem 23321

Expand the logarithm fully using the properties of logs. Express the final answer in terms of log⁡x\log{x}logx, log⁡y\log{y}logy, and log⁡z\log{z}logz.log⁡yzx53\log{\frac{y}{\sqrt[3]{zx^5}}}log3zx5​y​

Problem 23322

Solve for xxx and graph the solution on the number line below. If possible, resolve your answer to a single inequality. In case of no solution ( ∅\varnothing∅ ), leave the number line blank. 3x−2≤−26 and 3x−2<313 x-2 \leq-26 \text { and } 3 x-2<313x−2≤−26 and 3x−2<31

Problem 23323

Problem 23324

16. Convert to the indicated base. a) 110121101_{2}11012​ To base 5 b) 243 s To base 2

Problem 23325

Solve for xxx and graph the solution on the number line below. If possible, resolve your answer to a single inequality. In case of no solution ( ∅\varnothing∅ ), leave the number line blank. 2x+10≥30 or 2x+10>342 x+10 \geq 30 \text { or } 2 x+10>342x+10≥30 or 2x+10>34

Problem 23326

Divide using long division. 3x4+3x3+3x−5x−4\frac{3x^4 + 3x^3 + 3x - 5}{x - 4}x−43x4+3x3+3x−5​ Enter the quotient (without the remainder).Quotient: Enter the remainder. For example, if the remainder is 10, enter 10. If there is no remainder, enter 0.Remainder:

Problem 23327

Find the first four terms of the sequence defined below, where nnn represents the position of a term in the sequence. Start with n=1n = 1n=1.an=−7n2−6n−10a_n = -7n^2 - 6n - 10an​=−7n2−6n−10

Problem 23328

Solve the inequality and graph the solution on the line provided. 2x+16<22 x+16<22x+16<2

Problem 23329

−20+5x<−30-20+5 x<-30−20+5x<−30Answer Attempt 1 out of 2 □\square□ □\square□ □\square□ □\square□ orInequality Notation: □\square□ Number Line: Submit Answer

Problem 23330

Find the value of 52+(6−2)25^{2}+(6-2)^{2}52+(6−2)2

Problem 23331

49b=049b = 049b=0 b=0b = 0b=0 Add 18 to both sides Subtract 18 from both sides Multiply both sides by 18 Divide both sides by 18 Apply the distributive property

Problem 23332

Solve sin⁡(x)=0.7\sin(x) = 0.7sin(x)=0.7 on 0≤x<2π0 \le x < 2\pi0≤x<2π.There are two solutions, A and B, with A<BA < BA<B.A = B = Give your answers accurate to 3 decimal places.

Problem 23333

Problem 23334

Problem 23335

Find all values of mmm for which the equation has two complex (non-real) solutions.4v+(m+3)=−5v24v + (m + 3) = -5v^24v+(m+3)=−5v2Write your answer starting with mmm, followed by an equals sign or inequality symbol (for example, m<5m < 5m<5). Reduce all fractions.

Problem 23336

123×318=1 \frac{2}{3} \times 3 \frac{1}{8}=132​×381​=

Problem 23337

Divide. Give the exact answer, written as a decimal. 75)990‾75 \overline{)990}75)990​ Submit

Problem 23338

Graph the line with the equation y=x−4y = x - 4y=x−4.

Problem 23339

4. What is the value of the expression (13)3\left(\frac{1}{3}\right)^{3}(31​)3 ?A 33\frac{3}{3}33​ C 19\frac{1}{9}91​ B 16\frac{1}{6}61​ D 127\frac{1}{27}271​

Problem 23340

b. (−10+i)(3−9i)(-10+i)(3-9 i)(−10+i)(3−9i) c. (3−4i)−(−5−2i)(3-4 i)-(-5-2 i)(3−4i)−(−5−2i)

Problem 23341

Solve each equation. Remember to check for extraneous solutions.11) a−66a2=16a2+a+53a2\frac{a-6}{6a^2} = \frac{1}{6a^2} + \frac{a+5}{3a^2}6a2a−6​=6a21​+3a2a+5​

Problem 23342

Graph the line with the equation y=−25x+1y = -\frac{2}{5}x + 1y=−52​x+1.

Problem 23343

Graph the line with the equation y=−13x−5y = -\frac{1}{3}x - 5y=−31​x−5.

Consider the following functions.
$f(x) = x$ and $g(x) = x^2 - 14$
Step 2 of 4: Find $(f - g)(-2)$ .
Answer How to enter your answer (opens in new window)
$(f - g)(-2) =$

1 Matching 2 points
The equation $5\left(\frac{1}{3}\right)^{3 x-1}=10$ is rewritten in the form $\log _{b} d=c$ . Find b, d, and c. b $\square$ $\qquad$ c $\square$ $\qquad$ d $\square$

1، a. Identify all possible zeros of the function $P(x)=3+x^{2}-8 x+4$ . b. Use a graphing calculator to prove one of the zeros. SHOW ALL WORK!!! c. Use factoring to find the remaining zeros. SHOW ALL WORK!!!

Find the distance between $A\ (4, 8)$ and $B\ (-9, 3)$ . Round your answer to two decimal places. units

$\left(-3 x^{3}+7 x^{2}+4 x-1\right):(x-3)$
Cociente Resto

Determine the indefinite integral. $\begin{array}{c} \int 8 e^{7 x} d x \\ \int 8 e^{7 x} d x= \end{array}$ $\square$

2. Factor Completely. $x^2 + 2x - 35$

Evaluate the integral $\int 5 \csc (x) d x$

Efectủa la siguiente división: $\left(-x^{3}-6 x^{2}-5 x\right):(x+2)$
Cociente Resto

$3 x-2=4 y+5$

15. $f(x) = \sin\sqrt{x^2 - 1}$

$8 + \boxed{\phantom{12}} \cdot 4 = 56$
Calculate the number that should go in the box below.

6. 1. Evaluate the following for $f(x)=\left\{\begin{array}{cc}3 x-5, & x \geq 2 \\ x^{2}, & x<2\end{array}\right.$ a) $f(-5)$ b) $f(2)$ c) $f(5)$

1. $\lim _{x \rightarrow-1} \frac{x+1}{\sqrt{x+5}-2}$

6. $(6+5i)+(6-2i)$

Use the Power Property of Logarithms to write each logarithm as a product of logarithms. Simplify, if possible. a) $\log _{12} 8^{7}=$ $\square$ b) $\log \left(x^{7}\right)=$ $\square$

Expand the logarithm fully using the properties of logs. Express the final answer in terms of $\log{x}$ , $\log{y}$ , and $\log{z}$ .
$\log{\frac{y}{\sqrt[3]{zx^5}}}$

Solve for $x$ and graph the solution on the number line below. If possible, resolve your answer to a single inequality. In case of no solution ( $\varnothing$ ), leave the number line blank. $3 x-2 \leq-26 \text { and } 3 x-2<31$

16. Convert to the indicated base. a) $1101_{2}$ To base 5 b) 243 s To base 2

Solve for $x$ and graph the solution on the number line below. If possible, resolve your answer to a single inequality. In case of no solution ( $\varnothing$ ), leave the number line blank. $2 x+10 \geq 30 \text { or } 2 x+10>34$

Divide using long division. $\frac{3x^4 + 3x^3 + 3x - 5}{x - 4}$ Enter the quotient (without the remainder).
Quotient:
Enter the remainder. For example, if the remainder is 10, enter 10. If there is no remainder, enter 0.
Remainder:

Find the first four terms of the sequence defined below, where $n$ represents the position of a term in the sequence. Start with $n = 1$ .
$a_n = -7n^2 - 6n - 10$

Solve the inequality and graph the solution on the line provided. $2 x+16<2$

$-20+5 x<-30$
Answer Attempt 1 out of 2 $\square$ $\square$ $\square$ $\square$ or
Inequality Notation: $\square$ Number Line: Submit Answer

Find the value of $5^{2}+(6-2)^{2}$

$49b = 0$ $b = 0$ Add 18 to both sides Subtract 18 from both sides Multiply both sides by 18 Divide both sides by 18 Apply the distributive property

Solve $\sin(x) = 0.7$ on $0 \le x < 2\pi$ .
There are two solutions, A and B, with $A < B$ .
A =
B =
Give your answers accurate to 3 decimal places.

Find all values of $m$ for which the equation has two complex (non-real) solutions.
$4v + (m + 3) = -5v^2$
Write your answer starting with $m$ , followed by an equals sign or inequality symbol (for example, $m < 5$ ). Reduce all fractions.

$1 \frac{2}{3} \times 3 \frac{1}{8}=$

Divide. Give the exact answer, written as a decimal. $75 \overline{)990}$ Submit

Graph the line with the equation $y = x - 4$ .

4. What is the value of the expression $\left(\frac{1}{3}\right)^{3}$ ?
A $\frac{3}{3}$ C $\frac{1}{9}$ B $\frac{1}{6}$ D $\frac{1}{27}$

b. $(-10+i)(3-9 i)$ c. $(3-4 i)-(-5-2 i)$

Solve each equation. Remember to check for extraneous solutions.
11) $\frac{a-6}{6a^2} = \frac{1}{6a^2} + \frac{a+5}{3a^2}$

Graph the line with the equation $y = -\frac{2}{5}x + 1$ .

Graph the line with the equation $y = -\frac{1}{3}x - 5$ .

11) Solve $cos(2x) = \frac{-1}{2}$

Graph this line using intercepts: $7x - y = -7$ Click to select points on the graph.

$\begin{aligned}(-5,2) ; y & =-x-3 \\ y & =3 x+10\end{aligned}$

$\left\{\begin{array}{l}8 x-7 y=-21 \\ x+y=-12\end{array}\right.$

4. What value of $r$ makes this equation true? $336 \div r=48$ a. 7 b. 6 c. 8 d. 9

Cube root of an integer
Find the value of $\sqrt[3]{1000}$ .

Use the Binomial Theorem to expand the binomial: $\left(2 x^{-1}-y^{-1}\right)^{4}$ Submit Question

$(8a^7) \div (4a^3) =$

$(15c^7) \div (3c^9) = \Box c^{\Box}$

Factor $15 w^{2}-6 w^{3}$

Solve for $x$ :
$10^{5x-10} = 7^{2x-5}$
$x =$
You may enter the exact value or round to 4 decimal places.

Find the Value of $x$ :- $3^{2 x-6}=10^{2 x-6}$

10. Are $9x \cdot 8$ and $81x$ equivalent expressions? Explain.

Solve the following inequality: $3n < \frac{5n+28}{4}$

Represent the vector $\mathbf{v}$ in the form $\mathbf{v}=\mathrm{a} \mathbf{i}+\mathrm{b} j$ $\|\mathbf{v}\|=34 ; \theta=225^{\circ}$

11. [6/7 Points]
DETAILS MY NOTES SCOL
Find the factors that are common in the numerator and the $r(x)=\frac{x^{2}+8 x-9}{x^{2}+3 x-4}$

P2M5: Find $\sin(2\theta)$ and $\cos(2\theta)$ , given the following information: $\sec(\theta) = -\frac{4}{3}$ and $\theta$ is in the 2nd quadrant

16) Given that $6^{10}=60466176$ , what is $6^{-10} ?$

Quadratic Equations Unit Test Part 1
Which of the following quadratic equations is not solvable by grouping?
$2x^2 - 2x - 10 = 0$
$2x^2 + 14x + 12 = 0$
$x^2 - 2x + 1 = 0$
$x^2 - 12x + 35 = 0$

Find $\frac{dy}{dx}$ for $y = \frac{2}{x} + 3\sin{x}$ .
$\frac{d}{dx} \left( \frac{2}{x} + 3\sin{x} \right) = -\frac{2}{x^{-2}} + 3$

nplify $\frac{(3.5)^{-6}(3.5)^{5}}{(3.5)^{-1}}$ . Writ

Find the exact value of the logarithm without using a calculator. $\log _{5} 25$ $\log _{5} 25=$ $\square$ (Type an integer or a simplified Trabtion))