Math Statement

Problem 25901

Find the new equation of $y=f(x)$ after translating left 5 units, up 2 units, and stretching horizontally by 3.

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Problem 25902

Graph the line represented by the equation $x = -4$ .

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Problem 25903

Insert $<$ or $>$ in the blank to make a true statement: -0.024 ___ -0.034.

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Problem 25904

Which radical expression simplifies to include absolute value? Options: $\sqrt[3]{64 x^{3}}$ , $\sqrt[3]{-125 x^{3}}$ , $\sqrt[4]{81 x}$ , $\sqrt[4]{16 x^{4}}$ .

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Problem 25905

Find the absolute value of 3: $|3|=$

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Problem 25906

Find the x-intercepts and y-intercepts of the equation $y=x^{2}+6$ .

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Problem 25907

Find the value of $b$ in the equation $5=\log _{b}(32)$ .

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Problem 25908

Simplify: $\frac{\sqrt{6 x^{3}}}{\sqrt{3 x}} \cdot \sqrt{8 x^{2}}$ and find the result among these: $16 x^{4}$ , $\sqrt{16 x^{4}}$ , $4 x \sqrt{x^{3}}$ , $4 x^{2}$ .

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Problem 25909

Insert $<$ or $>$ in the blank to make the statement true: $-(-6) \square -(-4)$

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Problem 25910

Insert $<,>$ , or $=$ to make this true:
$\frac{1}{8} \cdot \frac{1}{8} \square \frac{1}{8} \div \frac{1}{8}$

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Problem 25911

Solve for $x$ : $x^{2}-8x=24$ . Find the values of $x$ .

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Problem 25912

Determine the slope and $y$ -intercept of the line given by the equation $2x + 5y = 21$ .

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Problem 25913

Calculate the value of the expression: $-|-5|$ .

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Problem 25914

Calculate the value of $-28 + 14$ .

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Problem 25915

Find the solution for the inequality: $-8 < -6 - f$ . Choose from: $f=9$ , $f=11$ , $f=-9$ , $f=6$ .

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Problem 25916

Find $h$ in the equation $A=\frac{\left(b_{1}+b_{2}\right) h}{2}$ .

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Problem 25917

Solve for $b$ in the equation $T=\frac{b-d}{k}$ .

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Problem 25918

Find $\log_{8} 1,000$ using $\ln 8 \approx 2.08$ and $\ln 1,000 \approx 6.91$ .

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Problem 25919

What does $\ln(10)$ equal among these: $\log(10)$ , $\log_{10}(e)$ , $\log_{e}(10)$ , $10 \cdot \ln(e)$ ?

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Problem 25920

Calculate $4 + 4 + 4 + 4 + 4$ and find the value of $\frac{-9}{10} + \frac{-1}{6}$ .

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Problem 25921

Divide the polynomials $P(x)=-x^{3}-2x+6$ by $D(x)=x+1$ using synthetic or long division. Express $P$ as $P(x)=D(x) \bullet Q(x)+R(x)$ .

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Problem 25922

Solve: $\log 8 x - \log 2 = \log 16$ for $x$ . Options: $1$ , $4$ , $\frac{9}{4}$ , $\frac{\log 16 + \log 2}{\log 8}$ .

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Problem 25923

Determine the correct symbol $>,<,=$ for the equation $\frac{12}{13} ? 0.92$ .

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Problem 25924

Calculate the sum: $\frac{-9}{10}+\frac{-1}{6}=$

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Problem 25925

Find the solutions to the inequality $-122 \leq -12 p$ . Choose from: $p=-3$ , $p=-7$ , $p=-4$ , $p=5$ .

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Problem 25926

Calculate: $\frac{-9}{10}+\frac{-1}{6}=$

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Problem 25927

Find the absolute value of -8: $|-8| =$

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Problem 25928

Insert $\varepsilon_{,}>$ , or $=$ in the space: $9 \square |-7|$ to make it true.

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Problem 25929

Solve for $m$ in the equation $y=mx+b$ .

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Problem 25930

Graph the cost equation $c = 10 + \frac{1}{4} m$ and estimate $c$ for $m = 36$ .

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Problem 25931

Solve for $y$ : $3(2y + 4) = 4(2y - \frac{1}{2})$ . What is the value of $y$ ?

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Problem 25932

Solve the equation $x-9=23$ . What is the value of $x$ ? Options: $32$ , $-14$ , $14$ , $-32$ .

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Problem 25933

Insert $<, >$ , or $=$ in the blank: $\frac{5}{4}-|-4| \_\_\_$ ?

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Problem 25934

Calculate the sum: $-22 + (-10) + 15$ .

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Problem 25935

Solve the equation $x - 9 = 23$ . What is the value of $x$ ?

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Problem 25936

Which steps solve $\frac{3 x}{4}=\frac{7}{3}$ ? Find the solution for $x$ .

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Problem 25937

Find the sales in 1989 using the formula $S=70 x+500$ , where $x=0$ is 1982.

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Problem 25938

Insert $<$ or $>$ between 0.5 and 0.2 to create a true statement: $0.5 \quad \boldsymbol{\nabla} \quad 0.2$

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Problem 25939

Find $x$ in the equation: $2x - 11 = 7x + 16$ . Options: $3$ , $-5 \frac{2}{5}$ , $-1$ , $\frac{5}{9}$ .

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Problem 25940

Solve for $y$ in the equation $Ax + By = C$ using $x$ , $A$ , $B$ , and $C$ .

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Problem 25941

Find the opposite of -14. What is the value?

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Problem 25942

Calculate the product: $7.28 \times 2.6$

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Problem 25943

Calculate the sum: $-\frac{5}{13}+\frac{4}{7}=\square$ (Simplify your answer.)

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Problem 25944

Calculate the sum: $-1 + (-2) =$

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Problem 25945

Solve the equation $\frac{x+1-1}{3}=2-1$ .

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Problem 25946

Solve the equation $\frac{x+1-1}{3} = 2-1$ . What mistake was made? Correctly solve for $x$ .

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Problem 25947

Add: $-6 + 0 =$

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Problem 25948

Solve the inequality: $x^{2}+2 x \geq 8$ .

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Problem 25949

Simplify the expression $7 - (-4) + 3(-6)$ .

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Problem 25950

Calculate the product of 7.36 and 2.7. What is $7.36 \times 2.7$ ?

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Problem 25951

Add: $-3 + (-5) =$

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Problem 25952

Prove or disprove that there are no positive integers $a, b, c$ and integer $n>2$ such that $a^{n}+b^{n}=c^{n}$ .

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Problem 25953

Find the opposite of $-\frac{5}{6}$ . What is the result?

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Problem 25954

Find the number of units $t$ to sell for profit if cost is $C=3t^{2}+7t$ and revenue is $R=4t^{2}+t$ .

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Problem 25955

Calculate $-\frac{9}{40} + \left(-\frac{4}{5}\right)$ and simplify the result.

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Problem 25956

Calculate $9.63 \times 4.9$ .

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Problem 25957

Calculate: $82.1 + (-88.2) =$ (Type an integer or a decimal.)

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Problem 25958

Calculate: $-12 + (-6) =$

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Problem 25959

Combine the terms in the expression: $4 r + 9 r - 11 r + 7 r$ .

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Problem 25960

Calculate the sum of -38 and -16: $-38 + (-16)$ .

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Problem 25961

Calculate the sum: $-4 + (-3) =$

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Problem 25962

Calculate $4 + 5$ and $4 - 5$ . What are the results?

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Problem 25963

Calculate the sum: $0.52 + 1.2$ .

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Problem 25964

Calculate $a^{2}+b^{2}$ for $a=3$ and $b=-4$ .

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Problem 25965

Is $q=-20$ a solution to the inequality $-5>\frac{q}{20}$ ? Answer yes or no.

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Problem 25966

Simplify: $-26 r + 7 r - 15 p - 7 p$ .

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Problem 25967

Evaluate $|-6| + 3|4| + |-5| - 0 \cdot 6$ .

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Problem 25968

Calculate $|5|-|-3|$

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Problem 25969

Is $b=-3$ a solution for the inequality $-6+b>-2$ ? Answer yes or no.

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Problem 25970

Calculate $9 - (-2)$ . What is the result?

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Problem 25971

Subtract 7 from 9. What is $9 - 7$ ?

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Problem 25972

Simplify: $20 - (-11) + (-21) =$

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Problem 25973

Evaluate $\frac{3 a+1}{b+\frac{c}{a}}$ for $a=3$ , $b=\frac{2}{3}$ , and $c=4$ .

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Problem 25974

Calculate $7 - (-5)$ . What is the result?

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Problem 25975

Evaluate $-4|-4|$

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Problem 25976

Find the quotient and remainder of $2 x^{2}-5 x+3$ divided by $x-3$ using synthetic division.

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Problem 25977

(a) Is the difference positive, zero, or negative? (b) Calculate $378-314=$

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Problem 25978

Calculate the result of 4.4 - 1.29.

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Problem 25979

Evaluate 2 - 7. What is the result? $2 - 7 =$

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Problem 25980

Find the limit: $\lim _{x \rightarrow 0} \frac{\sin (4 x)}{2 x}=$

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Problem 25981

Is $t=-8$ a solution to the inequality $-52 \geq 6 t - 5$ ? Answer yes or no.

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Problem 25982

Subtract the fractions: $\frac{3}{5}-\frac{2}{7}=\square$ (Type an integer or a simplified fraction.)

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Problem 25983

Evaluate: $6 - (+5) =$

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Problem 25984

Place the decimal point correctly in the solution: $103.67 + 225.019 = 328689$ .

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Problem 25985

Evaluate $15 - 15$ . What is the result?

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Problem 25986

Evaluate: $-6 - 6 =$

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Problem 25987

b. $0.765 - 0.572 = ?$

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Problem 25988

Identify the equation that is not equivalent to $c x-a=b$ : 1) $c x-a+b=2 b$ 2) $c x-a+b=0$ 3) $2 c x-2 a=2 b$ 4) $b+a=c x$

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Problem 25989

Find the number of solutions $N$ for $3(x-a)=3x-6$ . Which statements about $a$ and $N$ are correct?

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Problem 25990

Evaluate: $-2 - 15 =$

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Problem 25991

Find the quotient and remainder of $x^{3}+2x+1$ divided by $x^{2}-x+3$ using long division.

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Problem 25992

Solve for $d$ in the equation $72 \cdot 5 d =$ .

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Problem 25993

Calculate the product of 4 and -5. What is $4(-5) =$ ?

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Problem 25994

Multiply 5 by -1.4 and fill in the blank: $5(-1.4) = \square$ (Type an integer or a decimal.)

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Problem 25995

Multiply: -4 times -3 equals what? $-4(-3) =$

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Problem 25996

Multiply: $-5(-3) =$

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Problem 25997

What is $1.7 - 0.8$ and how many tenths are in $9$ tenths?

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Problem 25998

Calculate the expression: $-8(-1)$ . What is the result?

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Problem 25999

Calculate the product of (20), (-1), and (3): $(20)(-1)(3) =$

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Problem 26000

Calculate the product of (-9), (-4), (3), and (-1): $(-9)(-4)(3)(-1)=$

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Math Statement

Problem 25901

Find the new equation of y=f(x)y=f(x)y=f(x) after translating left 5 units, up 2 units, and stretching horizontally by 3.

Problem 25902

Graph the line represented by the equation x=−4x = -4x=−4.

Problem 25903

Insert <<< or >>> in the blank to make a true statement: -0.024 ___ -0.034.

Problem 25904

Which radical expression simplifies to include absolute value? Options: 64x33\sqrt[3]{64 x^{3}}364x3​, −125x33\sqrt[3]{-125 x^{3}}3−125x3​, 81x4\sqrt[4]{81 x}481x​, 16x44\sqrt[4]{16 x^{4}}416x4​.

Problem 25905

Find the absolute value of 3: ∣3∣=|3|=∣3∣=

Problem 25906

Find the x-intercepts and y-intercepts of the equation y=x2+6y=x^{2}+6y=x2+6.

Problem 25907

Find the value of bbb in the equation 5=log⁡b(32)5=\log _{b}(32)5=logb​(32).

Problem 25908

Simplify: 6x33x⋅8x2\frac{\sqrt{6 x^{3}}}{\sqrt{3 x}} \cdot \sqrt{8 x^{2}}3x​6x3​​⋅8x2​ and find the result among these: 16x416 x^{4}16x4, 16x4\sqrt{16 x^{4}}16x4​, 4xx34 x \sqrt{x^{3}}4xx3​, 4x24 x^{2}4x2.

Problem 25909

Insert <<< or >>> in the blank to make the statement true: −(−6)□−(−4) -(-6) \square -(-4) −(−6)□−(−4)

Problem 25910

Insert <,><,><,>, or === to make this true: 18⋅18□18÷18 \frac{1}{8} \cdot \frac{1}{8} \square \frac{1}{8} \div \frac{1}{8} 81​⋅81​□81​÷81​

Problem 25911

Solve for xxx: x2−8x=24x^{2}-8x=24x2−8x=24. Find the values of xxx.

Problem 25912

Determine the slope and yyy-intercept of the line given by the equation 2x+5y=212x + 5y = 212x+5y=21.

Problem 25913

Calculate the value of the expression: −∣−5∣-|-5|−∣−5∣.

Problem 25914

Calculate the value of −28+14-28 + 14−28+14.

Problem 25915

Find the solution for the inequality: −8<−6−f-8 < -6 - f−8<−6−f. Choose from: f=9f=9f=9, f=11f=11f=11, f=−9f=-9f=−9, f=6f=6f=6.

Problem 25916

Find hhh in the equation A=(b1+b2)h2A=\frac{\left(b_{1}+b_{2}\right) h}{2}A=2(b1​+b2​)h​.

Problem 25917

Solve for bbb in the equation T=b−dkT=\frac{b-d}{k}T=kb−d​.

Problem 25918

Find log⁡81,000\log_{8} 1,000log8​1,000 using ln⁡8≈2.08\ln 8 \approx 2.08ln8≈2.08 and ln⁡1,000≈6.91\ln 1,000 \approx 6.91ln1,000≈6.91.

Problem 25919

What does ln⁡(10)\ln(10)ln(10) equal among these: log⁡(10)\log(10)log(10), log⁡10(e)\log_{10}(e)log10​(e), log⁡e(10)\log_{e}(10)loge​(10), 10⋅ln⁡(e)10 \cdot \ln(e)10⋅ln(e)?

Problem 25920

Calculate 4+4+4+4+44 + 4 + 4 + 4 + 44+4+4+4+4 and find the value of −910+−16\frac{-9}{10} + \frac{-1}{6}10−9​+6−1​.

Problem 25921

Divide the polynomials P(x)=−x3−2x+6P(x)=-x^{3}-2x+6P(x)=−x3−2x+6 by D(x)=x+1D(x)=x+1D(x)=x+1 using synthetic or long division. Express PPP as P(x)=D(x)∙Q(x)+R(x)P(x)=D(x) \bullet Q(x)+R(x)P(x)=D(x)∙Q(x)+R(x).

Problem 25922

Solve: log⁡8x−log⁡2=log⁡16\log 8 x - \log 2 = \log 16log8x−log2=log16 for xxx. Options: 111, 444, 94\frac{9}{4}49​, log⁡16+log⁡2log⁡8\frac{\log 16 + \log 2}{\log 8}log8log16+log2​.

Problem 25923

Determine the correct symbol >,<,=>,<,=>,<,= for the equation 1213?0.92\frac{12}{13} ? 0.921312​?0.92.

Problem 25924

Calculate the sum: −910+−16=\frac{-9}{10}+\frac{-1}{6}=10−9​+6−1​=

Problem 25925

Find the solutions to the inequality −122≤−12p-122 \leq -12 p−122≤−12p. Choose from: p=−3p=-3p=−3, p=−7p=-7p=−7, p=−4p=-4p=−4, p=5p=5p=5.

Problem 25926

Calculate: −910+−16=\frac{-9}{10}+\frac{-1}{6}=10−9​+6−1​=

Problem 25927

Find the absolute value of -8: ∣−8∣=|-8| = ∣−8∣=

Problem 25928

Insert ε,>\varepsilon_{,}>ε,​>, or === in the space: 9□∣−7∣9 \square |-7|9□∣−7∣ to make it true.

Problem 25929

Solve for mmm in the equation y=mx+by=mx+by=mx+b.

Problem 25930

Graph the cost equation c=10+14mc = 10 + \frac{1}{4} mc=10+41​m and estimate ccc for m=36m = 36m=36.

Problem 25931

Solve for yyy: 3(2y+4)=4(2y−12)3(2y + 4) = 4(2y - \frac{1}{2})3(2y+4)=4(2y−21​). What is the value of yyy?

Problem 25932

Solve the equation x−9=23x-9=23x−9=23. What is the value of xxx? Options: 323232, −14-14−14, 141414, −32-32−32.

Problem 25933

Insert <,><, ><,>, or === in the blank: 54−∣−4∣___\frac{5}{4}-|-4| \_\_\_45​−∣−4∣___?

Problem 25934

Calculate the sum: −22+(−10)+15-22 + (-10) + 15−22+(−10)+15.

Problem 25935

Solve the equation x−9=23x - 9 = 23x−9=23. What is the value of xxx?

Problem 25936

Which steps solve 3x4=73\frac{3 x}{4}=\frac{7}{3}43x​=37​? Find the solution for xxx.

Problem 25937

Find the sales in 1989 using the formula S=70x+500S=70 x+500S=70x+500, where x=0x=0x=0 is 1982.

Problem 25938

Insert <<< or >>> between 0.5 and 0.2 to create a true statement: 0.5∇0.20.5 \quad \boldsymbol{\nabla} \quad 0.20.5∇0.2

Problem 25939

Find xxx in the equation: 2x−11=7x+162x - 11 = 7x + 162x−11=7x+16. Options: 333, −525-5 \frac{2}{5}−552​, −1-1−1, 59\frac{5}{9}95​.

Problem 25940

Find the new equation of $y=f(x)$ after translating left 5 units, up 2 units, and stretching horizontally by 3.

Graph the line represented by the equation $x = -4$ .

Insert $<$ or $>$ in the blank to make a true statement: -0.024 ___ -0.034.

Which radical expression simplifies to include absolute value? Options: $\sqrt[3]{64 x^{3}}$ , $\sqrt[3]{-125 x^{3}}$ , $\sqrt[4]{81 x}$ , $\sqrt[4]{16 x^{4}}$ .

Find the absolute value of 3: $|3|=$

Find the x-intercepts and y-intercepts of the equation $y=x^{2}+6$ .

Find the value of $b$ in the equation $5=\log _{b}(32)$ .

Simplify: $\frac{\sqrt{6 x^{3}}}{\sqrt{3 x}} \cdot \sqrt{8 x^{2}}$ and find the result among these: $16 x^{4}$ , $\sqrt{16 x^{4}}$ , $4 x \sqrt{x^{3}}$ , $4 x^{2}$ .

Insert $<$ or $>$ in the blank to make the statement true: $-(-6) \square -(-4)$

Insert $<,>$ , or $=$ to make this true:
$\frac{1}{8} \cdot \frac{1}{8} \square \frac{1}{8} \div \frac{1}{8}$

Solve for $x$ : $x^{2}-8x=24$ . Find the values of $x$ .

Determine the slope and $y$ -intercept of the line given by the equation $2x + 5y = 21$ .

Calculate the value of the expression: $-|-5|$ .

Calculate the value of $-28 + 14$ .

Find the solution for the inequality: $-8 < -6 - f$ . Choose from: $f=9$ , $f=11$ , $f=-9$ , $f=6$ .

Find $h$ in the equation $A=\frac{\left(b_{1}+b_{2}\right) h}{2}$ .

Solve for $b$ in the equation $T=\frac{b-d}{k}$ .

Find $\log_{8} 1,000$ using $\ln 8 \approx 2.08$ and $\ln 1,000 \approx 6.91$ .

What does $\ln(10)$ equal among these: $\log(10)$ , $\log_{10}(e)$ , $\log_{e}(10)$ , $10 \cdot \ln(e)$ ?

Calculate $4 + 4 + 4 + 4 + 4$ and find the value of $\frac{-9}{10} + \frac{-1}{6}$ .

Divide the polynomials $P(x)=-x^{3}-2x+6$ by $D(x)=x+1$ using synthetic or long division. Express $P$ as $P(x)=D(x) \bullet Q(x)+R(x)$ .

Solve: $\log 8 x - \log 2 = \log 16$ for $x$ . Options: $1$ , $4$ , $\frac{9}{4}$ , $\frac{\log 16 + \log 2}{\log 8}$ .

Determine the correct symbol $>,<,=$ for the equation $\frac{12}{13} ? 0.92$ .

Calculate the sum: $\frac{-9}{10}+\frac{-1}{6}=$

Find the solutions to the inequality $-122 \leq -12 p$ . Choose from: $p=-3$ , $p=-7$ , $p=-4$ , $p=5$ .

Calculate: $\frac{-9}{10}+\frac{-1}{6}=$

Find the absolute value of -8: $|-8| =$

Insert $\varepsilon_{,}>$ , or $=$ in the space: $9 \square |-7|$ to make it true.

Solve for $m$ in the equation $y=mx+b$ .

Graph the cost equation $c = 10 + \frac{1}{4} m$ and estimate $c$ for $m = 36$ .

Solve for $y$ : $3(2y + 4) = 4(2y - \frac{1}{2})$ . What is the value of $y$ ?

Solve the equation $x-9=23$ . What is the value of $x$ ? Options: $32$ , $-14$ , $14$ , $-32$ .

Insert $<, >$ , or $=$ in the blank: $\frac{5}{4}-|-4| \_\_\_$ ?

Calculate the sum: $-22 + (-10) + 15$ .

Solve the equation $x - 9 = 23$ . What is the value of $x$ ?

Which steps solve $\frac{3 x}{4}=\frac{7}{3}$ ? Find the solution for $x$ .

Find the sales in 1989 using the formula $S=70 x+500$ , where $x=0$ is 1982.

Insert $<$ or $>$ between 0.5 and 0.2 to create a true statement: $0.5 \quad \boldsymbol{\nabla} \quad 0.2$

Find $x$ in the equation: $2x - 11 = 7x + 16$ . Options: $3$ , $-5 \frac{2}{5}$ , $-1$ , $\frac{5}{9}$ .

Solve for $y$ in the equation $Ax + By = C$ using $x$ , $A$ , $B$ , and $C$ .

Calculate the product: $7.28 \times 2.6$

Calculate the sum: $-\frac{5}{13}+\frac{4}{7}=\square$ (Simplify your answer.)

Calculate the sum: $-1 + (-2) =$

Solve the equation $\frac{x+1-1}{3}=2-1$ .

Solve the equation $\frac{x+1-1}{3} = 2-1$ . What mistake was made? Correctly solve for $x$ .

Add: $-6 + 0 =$

Solve the inequality: $x^{2}+2 x \geq 8$ .

Simplify the expression $7 - (-4) + 3(-6)$ .

Calculate the product of 7.36 and 2.7. What is $7.36 \times 2.7$ ?

Add: $-3 + (-5) =$

Prove or disprove that there are no positive integers $a, b, c$ and integer $n>2$ such that $a^{n}+b^{n}=c^{n}$ .

Find the opposite of $-\frac{5}{6}$ . What is the result?

Find the number of units $t$ to sell for profit if cost is $C=3t^{2}+7t$ and revenue is $R=4t^{2}+t$ .

Calculate $-\frac{9}{40} + \left(-\frac{4}{5}\right)$ and simplify the result.

Calculate $9.63 \times 4.9$ .

Calculate: $82.1 + (-88.2) =$ (Type an integer or a decimal.)

Calculate: $-12 + (-6) =$

Combine the terms in the expression: $4 r + 9 r - 11 r + 7 r$ .

Calculate the sum of -38 and -16: $-38 + (-16)$ .

Calculate the sum: $-4 + (-3) =$

Calculate $4 + 5$ and $4 - 5$ . What are the results?

Calculate the sum: $0.52 + 1.2$ .

Calculate $a^{2}+b^{2}$ for $a=3$ and $b=-4$ .

Is $q=-20$ a solution to the inequality $-5>\frac{q}{20}$ ? Answer yes or no.

Simplify: $-26 r + 7 r - 15 p - 7 p$ .

Evaluate $|-6| + 3|4| + |-5| - 0 \cdot 6$ .

Calculate $|5|-|-3|$

Is $b=-3$ a solution for the inequality $-6+b>-2$ ? Answer yes or no.

Calculate $9 - (-2)$ . What is the result?

Subtract 7 from 9. What is $9 - 7$ ?

Simplify: $20 - (-11) + (-21) =$

Evaluate $\frac{3 a+1}{b+\frac{c}{a}}$ for $a=3$ , $b=\frac{2}{3}$ , and $c=4$ .

Calculate $7 - (-5)$ . What is the result?