Equation

Problem 18601

14) A DRYER OF RADIUS 12 ENCHES IS SPENGIING AT A RATE OF 240 REVOUTLIONS PER MINUTE. FIN) THE LENEAR VELOCETY OF A SOCK IN THFS DRYER IN FEET PER SEC OND.

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Problem 18602

Solve the equation by subtracting the appropriate number from both sides and enter the value of $x$ below. $\begin{array}{l} x+27=91 \\ x= \end{array}$ $\qquad$
Answer here

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Problem 18603

Find the intercepts of the line given by $x - 2y = 4$ and use them to graph the line.

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Problem 18604

Daria spent $\$ 47.50$ on alpaca yarn, $\$ 32.14$ on angora, $\$ 16.50$ on wool, and $\$ 3.86$ on needles. Total?

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Problem 18605

Show the commutative property of multiplication: complete $q \cdot c =$ with $c \cdot q$ .

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Problem 18606

Find the $x$ -intercept and $y$ -intercept of the line given by $-8x + 10y = -20$ and graph it.

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Problem 18607

Identify the property shown: $7(y+2)=7y+14$ . Options: A. associative, B. distributive, C. commutative, D. associative.

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Problem 18608

Solve for $b$ in the equation $\frac{b}{-5}=11$ .

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Problem 18609

Complete the equation using the distributive property: $2(x+y+7)=$

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Problem 18610

Identify the property shown: $p \cdot(r \cdot q)=(p \cdot r) \cdot q$ . Choose A, B, C, or D.

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Problem 18611

Complete the equation to show the distributive property: $2(x+y+7)=$

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Problem 18612

A car bought for \$38,000 is worth \$2,600 after 6 years. What was its value at the end of year 3?

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Problem 18613

Solve for $n$ in the equation $18 n + 12 = 27 n + 3$ .

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Problem 18614

Identify the property shown: $2c \cdot 1 = 2c$ . Choose from: commutative, distributive, identity, inverse, or associative property.

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Problem 18615

Find the $x$ -intercept and $y$ -intercept of the line $2x + 4y = -8$ and use them to graph the line.

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Problem 18616

Complete the equation to show the identity property of multiplication: $\left(\frac{5}{6} k\right)(1)=\square$

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Problem 18617

Find the angles: $m \angle C D F=(3x+14)^\circ$ , $m \angle F D E=(5x-2)^\circ$ , $m \angle C D E=(10x-18)^\circ$ .

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Problem 18618

Find the angles: $m \angle C D F = (3x + 14)^\circ$ , $m \angle F D E = (5x - 2)^\circ$ , $m \angle C D E = (10x - 18)^\circ$ . Solve for $x$ and each angle. Also, find $m \angle L M P$ if it's 11 degrees more than $m \angle N M P$ and $m \angle N M L = 137^\circ$ .

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Problem 18619

Graph the line with slope $2/5$ and $y$ -intercept -5.

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Problem 18620

Determine the slope and $y$ -intercept of the line given by the equation $-6x - y = -1$ .

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Problem 18621

Find the $y$ -intercept and slope of the line $-6x - y = -1$ . Provide answers in simplest form.

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Problem 18622

Graph the line with slope $\frac{2}{5}$ and $y$ -intercept -5.

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Problem 18623

Find the line equation in slope-intercept form with $y$ -intercept -7 and slope $-\frac{1}{3}$ .

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Problem 18624

Solve for $x$ in the equation $4(x-b)=x$ .

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Problem 18625

Is the Hotel Capitale's weekly rate of 85,010 RP mid-range compared to \ $125 to \$175? Use$ 1 \mathrm{RP}=\ $0.0147$ to calculate.

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Problem 18626

Identify the property shown: $20c \cdot 1 = 20c$ . Options: inverse, commutative, associative, distributive, identity.

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Problem 18627

Graph the line with a $y$ -intercept of -7 and a slope of $-\frac{1}{3}$ .

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Problem 18628

Identify the property shown in: $5(z+4)=5z+20$ . Options: A. distributive, B. associative addition, C. associative multiplication, D. commutative multiplication.

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Problem 18629

Identify the property shown by $3 z \cdot \frac{1}{3 z}=1$ . Choose from: A. inverse multiplication B. identity multiplication C. identity addition D. inverse addition.

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Problem 18630

Find the equation of the line given that it passes through (6, 0). Use $y=3x+b$ to find $b$ .

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Problem 18631

A glacier advanced 3.2 inches in 116 minutes. How many feet will it advance in one year? Round to the nearest hundred.

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Problem 18632

Graph the line with slope -3 and y-intercept -2.

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Problem 18633

Complete the equation using the distributive property: $7(x+y+3)=$ $7(x+y+3)=7x+7y+21$

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Problem 18634

Find the equation of the line through $(-6,5)$ that is parallel to $-2x + 3y = 4$ .

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Problem 18635

Find the elevation difference between a mountain at 16,933 feet and a valley at $-\frac{3}{6}$ feet.

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Problem 18636

Find the standard form equation of the line through points $(0,6)$ and $(4,0)$ .

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Problem 18637

Find the radius of a circle with circumference $22 \mathrm{~m}$ . Round to the nearest tenth if needed.

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Problem 18638

Find the equation of the horizontal line that goes through the point $(3,-1)$ .

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Problem 18639

Rewrite the equation in standard form: $y + 1 = \frac{2}{3}(x + 3)$

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Problem 18640

Complete the equation to show the identity property of multiplication: $\left(\frac{5}{6} n\right)(1)=\square$

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Problem 18641

Graph the line with y-intercept 1 and slope 4.

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Problem 18642

Graph the line with a $y$ -intercept of -3 and a slope of $\frac{1}{4}$ .

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Problem 18643

Find the height of a triangular park with a base of $200 \mathrm{yd}$ and an area of $7500 \mathrm{yd}^{2}$ .

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Problem 18644

Find the volume in liters of 3.02 kg of a liquid with a density of $1.17 \mathrm{~g} / \mathrm{cm}^{3}$ .

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Problem 18645

Calculate the product: $(3.5 \times 10^{8}) \cdot (5 \times 10^{-3}) =$

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Problem 18646

Graph the line with slope $-\frac{3}{4}$ and $y$ -intercept at -2.

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Problem 18647

A vehicle travels at $65 \mathrm{mi/h}$ . How long to cover $25 \mathrm{mi}$ ?

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Problem 18648

Calculate the wavelength for a hydrogen atom transition from $(n=2)$ to $(n=4)$ using $\lambda=\frac{h c}{\Delta E}$ . What color is it?

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Problem 18649

Solve the equation $9 - x = 2x - 3$ and match the solution to the correct description.

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Problem 18650

A will divides $\frac{1}{2}$ of the estate among relatives. $\frac{1}{5}$ of the remaining goes to charity A. Find the fraction for charity A.

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Problem 18651

Graph the equation $y=3x+5$ and find the graph that matches $y=11$ . Solve the equation $3x+5=11$ .

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Problem 18652

Adjust the brownie recipe for 12 servings from 16. Calculate the new amounts for each ingredient.

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Problem 18653

Select the graph for $y=3 x+5$ and $y=11$ . Solve $3 x+5=11$ to find $x=\square$ .

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Problem 18654

Find the limit: $\lim _{x \rightarrow \infty} \frac{x+1}{\sqrt{4 x^{2}+2}}$ .

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Problem 18655

Graph the line with a y-intercept of -8 and a slope of 8.

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Problem 18656

Determine the ingredient amounts for 12 brownies based on a recipe for 16 brownies.

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Problem 18657

Find the slope of a line perpendicular and a line parallel to $y=-\frac{2}{5} x+8$ .

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Problem 18658

Find the slope of a line parallel and a line perpendicular to $y=3x-7$ .

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Problem 18659

Find the slope of a line perpendicular and parallel to $y=\frac{1}{2} x$ .

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Problem 18660

Find the equation of the line that goes through the point $(10,3)$ with a slope of $-\frac{3}{2}$ .

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Problem 18661

$16 x^{4}-25 x=021-18011$

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Problem 18662

9. Find the equation of a line perpendicular to the line $x-2 y-3=0$ and passing through the point $(1,-2)$

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Problem 18663

Find $d y / d x$ by implicit differentiation $x^{3} y^{5}+3 x=8 y^{3}+1$

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Problem 18664

Find the slope-intercept form of a line that passes through $(5,-3)$ with a slope of -4.

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Problem 18665

Find the slope-intercept form of the line through $(-1,2)$ with slope 5.

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Problem 18666

Find the equation in point-slope form for a line through $(-3,-2)$ with a slope of 5.

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Problem 18667

Find the equation in point-slope form for the line through $(-10,4)$ with a slope of $\frac{1}{2}$ .

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Problem 18668

Amy's bike tires have a radius of $28 \mathrm{~cm}$ . After 1,250 revolutions, how far has she traveled in $\mathrm{km}$ ? Use $\frac{22}{7}$ for $\pi$ .

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Problem 18669

Find the equation in point-slope form for a line through $(4,4)$ with slope $-\frac{5}{2}$ .

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Problem 18670

Divide using repeated subtraction and standard algorithm: a. $508 \div 15$ b. $659 \div 24$ c. $1024 \div 99$

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Problem 18671

A ball is thrown down at $38 \mathrm{ft/s}$ from a 63 ft building. Find the time it is in the air using $s(t)=-16 t^{2}-38 t+63$ .

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Problem 18672

Determine the slope and $y$ -intercept of the line given by the equation $6x - 2y = 3$ .

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Problem 18673

5. Design a G-L flip-flop that behaves as follows: If $\mathrm{G}=0$ , the flip-flop does not change its output state. If $G=1$ , the next output state is equal to $L$ . a. Derive the characteristic equation of the G-L flip-flop. b. Convert J-K flip-flop to G-L flip-flop.

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Problem 18674

Make $k$ the subject of this formula: $m=g k+u$

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Problem 18675

Make $x$ the subject of $\frac{d x}{t}=m$

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Problem 18676

What is the $x$ -intercept of the line $6 x-3 y=24$ ? $x$ -intercept $=$ $\square$

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Problem 18677

Find the $y$ -intercept and slope of the line given by $4 x + 2 y = -2$ . Provide answers in simplest form.

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Problem 18678

Determine the slope and $y$ -intercept of the line given by $2x + y = -1$ . Provide your answers in simplest form.

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Problem 18679

Find the $y$ -intercept and slope of the line given by $5x - 4y = 16$ . Provide answers in simplest form.

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Problem 18680

Determine the $y$ -intercept and slope of the line given by $-2 x + 3 y = 5$ . Provide answers in simplest form.

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Problem 18681

Graph the equation $y=-2|x-1|+6$ and find the $x$ - and $y$ -intercepts. Choose the correct graph.

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Problem 18682

Find the slope and $y$ -intercept of the line given by $-3x - 5y = -20$ . Then, graph the line.

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Problem 18683

$\qquad$ 一、(本题 10 分) Determine the status of diode is "on" or "off". Use the approximation equivalence ( 0.7 V if "on", and open if "off" for Si diode) to calculate the I and U labeled in the circuit.
Fig. a
Fig. b

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Problem 18684

得分二、 (本题 10 分) Determine the status of diode is "on" or "off". Use the approximation equivalence ( 0.7 V if "on", and open if "off" for Si diode) to calculate the Vo labeled in the circuit.

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Problem 18685

目分六、(本题 20 分) $R_{D}=3 \mathrm{k} \Omega, R_{G}=10 \mathrm{M} \Omega, V_{G G}=2 \mathrm{~V}, V_{D D}=15 \mathrm{~V}, I_{D S S}=8 \mathrm{~mA}, V_{P}=4 \mathrm{~V}$ . (1) Calculate DC bias $V_{G S}, I_{D}$ , and $V_{D S}$ . (2) Draw the equivalent circuit for $A C$ analysis, and determine $\mathrm{g}_{\mathrm{m}}, \mathrm{Z}_{\mathrm{i}}, \mathrm{Z}_{0}$ and $\mathrm{A}_{\mathrm{v}}$ .

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Problem 18686

$\qquad$ (D) $y=0$

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Problem 18687

تمسرين010: ( ش. ت. م 2011 ) (1 $A=2 x^{2}-7 x+3+(2 x-1)(3 x+2): A$ A $A$ $(2 x-1)(4 x-1)=0$ : ( 3

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Problem 18688

Personal Finance Problem LG2 P5-6 Time value As part of your financial planning, you wish to purchase a nem actly 5 years from today. The car you wish to purchase costs $\$ 14,000$ today, 2 , your research indicates that its price will increase by $2 \%$ to $4 \%$ per year overth next 5 years. a. Estimate the price of the car at the end of 5 years if inflation is (1) $2 \%$ perped and (2) $4 \%$ per year. b. How much more expensive will the car be if the rate of inflation is $4 \%$ rathe than $2 \%$ ? c. Estimate the price of the car if inflation is $2 \%$ for the next 2 years and $4 \%$ s. 3 years after that.

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Problem 18689

E3 divide numbers ending in zerse ward prublems Giff video quest ansure
Kate bought a large carton of printer paper from an office supply store. The carton has 8 packs of paper and 5,600 sheets in all. How many sheets of paper are in each pack? 4 $\square$ sheets of paper subrnit

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Problem 18690

Q2: A)Find the equation of the hyperbola whose center is at the origin and one of its foci is the focus of the parabola whose equation is $y^{2}+16 x=0$ and hyperbola passes through at the point $(6,2 \sqrt{2})$

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Problem 18691

B) If $z=\cos 2 \theta+i \sin 2 \theta$ prove that $\frac{Z+1}{Z-1}=-i \cot \theta$

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Problem 18692

Solve for the legs of the 45-45-90 triangle. a. $x=5$ and $y=5$ b. $x=5$ and $y=5 \sqrt{2}$ c. $x=5 \sqrt{2}$ and $y=5$ d. $x=5 \sqrt{2}$ and $y=5 \sqrt{2}$

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Equation

Problem 18601

14) A DRYER OF RADIUS 12 ENCHES IS SPENGIING AT A RATE OF 240 REVOUTLIONS PER MINUTE. FIN) THE LENEAR VELOCETY OF A SOCK IN THFS DRYER IN FEET PER SEC OND.

Problem 18602

Solve the equation by subtracting the appropriate number from both sides and enter the value of xxx below. x+27=91x=\begin{array}{l} x+27=91 \\ x= \end{array}x+27=91x=​ \qquadAnswer here

Problem 18603

Find the intercepts of the line given by x−2y=4x - 2y = 4x−2y=4 and use them to graph the line.

Problem 18604

Daria spent $47.50\$ 47.50$47.50 on alpaca yarn, $32.14\$ 32.14$32.14 on angora, $16.50\$ 16.50$16.50 on wool, and $3.86\$ 3.86$3.86 on needles. Total?

Problem 18605

Show the commutative property of multiplication: complete q⋅c=q \cdot c = q⋅c= with c⋅qc \cdot qc⋅q.

Problem 18606

Find the xxx-intercept and yyy-intercept of the line given by −8x+10y=−20-8x + 10y = -20−8x+10y=−20 and graph it.

Problem 18607

Identify the property shown: 7(y+2)=7y+147(y+2)=7y+147(y+2)=7y+14. Options: A. associative, B. distributive, C. commutative, D. associative.

Problem 18608

Solve for bbb in the equation b−5=11\frac{b}{-5}=11−5b​=11.

Problem 18609

Complete the equation using the distributive property: 2(x+y+7)=2(x+y+7)=2(x+y+7)=

Problem 18610

Identify the property shown: p⋅(r⋅q)=(p⋅r)⋅qp \cdot(r \cdot q)=(p \cdot r) \cdot qp⋅(r⋅q)=(p⋅r)⋅q. Choose A, B, C, or D.

Problem 18611

Complete the equation to show the distributive property: 2(x+y+7)=2(x+y+7)=2(x+y+7)=

Problem 18612

A car bought for \$38,000 is worth \$2,600 after 6 years. What was its value at the end of year 3?

Problem 18613

Solve for nnn in the equation 18n+12=27n+318 n + 12 = 27 n + 318n+12=27n+3.

Problem 18614

Identify the property shown: 2c⋅1=2c2c \cdot 1 = 2c2c⋅1=2c. Choose from: commutative, distributive, identity, inverse, or associative property.

Problem 18615

Find the xxx-intercept and yyy-intercept of the line 2x+4y=−82x + 4y = -82x+4y=−8 and use them to graph the line.

Problem 18616

Complete the equation to show the identity property of multiplication: (56k)(1)=□ \left(\frac{5}{6} k\right)(1)=\square (65​k)(1)=□

Problem 18617

Find the angles: m∠CDF=(3x+14)∘m \angle C D F=(3x+14)^\circm∠CDF=(3x+14)∘, m∠FDE=(5x−2)∘m \angle F D E=(5x-2)^\circm∠FDE=(5x−2)∘, m∠CDE=(10x−18)∘m \angle C D E=(10x-18)^\circm∠CDE=(10x−18)∘.

Problem 18618

Problem 18619

Graph the line with slope 2/52/52/5 and yyy-intercept -5.

Problem 18620

Determine the slope and yyy-intercept of the line given by the equation −6x−y=−1-6x - y = -1−6x−y=−1.

Problem 18621

Find the yyy-intercept and slope of the line −6x−y=−1-6x - y = -1−6x−y=−1. Provide answers in simplest form.

Problem 18622

Graph the line with slope 25\frac{2}{5}52​ and yyy-intercept -5.

Problem 18623

Find the line equation in slope-intercept form with yyy-intercept -7 and slope −13-\frac{1}{3}−31​.

Problem 18624

Solve for xxx in the equation 4(x−b)=x4(x-b)=x4(x−b)=x.

Problem 18625

Is the Hotel Capitale's weekly rate of 85,010 RP mid-range compared to \125to$175?Use125 to \$175? Use 125to$175?Use1 \mathrm{RP}=\0.0147 0.01470.0147 to calculate.

Problem 18626

Identify the property shown: 20c⋅1=20c20c \cdot 1 = 20c20c⋅1=20c. Options: inverse, commutative, associative, distributive, identity.

Problem 18627

Graph the line with a yyy-intercept of -7 and a slope of −13-\frac{1}{3}−31​.

Problem 18628

Identify the property shown in: 5(z+4)=5z+20 5(z+4)=5z+20 5(z+4)=5z+20. Options: A. distributive, B. associative addition, C. associative multiplication, D. commutative multiplication.

Problem 18629

Identify the property shown by 3z⋅13z=13 z \cdot \frac{1}{3 z}=13z⋅3z1​=1. Choose from: A. inverse multiplication B. identity multiplication C. identity addition D. inverse addition.

Problem 18630

Find the equation of the line given that it passes through (6, 0). Use y=3x+by=3x+by=3x+b to find bbb.

Problem 18631

A glacier advanced 3.2 inches in 116 minutes. How many feet will it advance in one year? Round to the nearest hundred.

Problem 18632

Graph the line with slope -3 and y-intercept -2.

Problem 18633

Complete the equation using the distributive property: 7(x+y+3)= 7(x+y+3)= 7(x+y+3)= 7(x+y+3)=7x+7y+21 7(x+y+3)=7x+7y+21 7(x+y+3)=7x+7y+21

Problem 18634

Find the equation of the line through (−6,5)(-6,5)(−6,5) that is parallel to −2x+3y=4-2x + 3y = 4−2x+3y=4.

Problem 18635

Find the elevation difference between a mountain at 16,933 feet and a valley at −36-\frac{3}{6}−63​ feet.

Problem 18636

Find the standard form equation of the line through points (0,6)(0,6)(0,6) and (4,0)(4,0)(4,0).

Problem 18637

Find the radius of a circle with circumference 22 m22 \mathrm{~m}22 m. Round to the nearest tenth if needed.

Problem 18638

Find the equation of the horizontal line that goes through the point (3,−1)(3,-1)(3,−1).

Problem 18639

Rewrite the equation in standard form: y+1=23(x+3)y + 1 = \frac{2}{3}(x + 3)y+1=32​(x+3)

Problem 18640

Complete the equation to show the identity property of multiplication: (56n)(1)=□\left(\frac{5}{6} n\right)(1)=\square(65​n)(1)=□

Solve the equation by subtracting the appropriate number from both sides and enter the value of $x$ below. $\begin{array}{l} x+27=91 \\ x= \end{array}$ $\qquad$
Answer here

Find the intercepts of the line given by $x - 2y = 4$ and use them to graph the line.

Daria spent $\$ 47.50$ on alpaca yarn, $\$ 32.14$ on angora, $\$ 16.50$ on wool, and $\$ 3.86$ on needles. Total?

Show the commutative property of multiplication: complete $q \cdot c =$ with $c \cdot q$ .

Find the $x$ -intercept and $y$ -intercept of the line given by $-8x + 10y = -20$ and graph it.

Identify the property shown: $7(y+2)=7y+14$ . Options: A. associative, B. distributive, C. commutative, D. associative.

Solve for $b$ in the equation $\frac{b}{-5}=11$ .

Complete the equation using the distributive property: $2(x+y+7)=$

Identify the property shown: $p \cdot(r \cdot q)=(p \cdot r) \cdot q$ . Choose A, B, C, or D.

Complete the equation to show the distributive property: $2(x+y+7)=$

Solve for $n$ in the equation $18 n + 12 = 27 n + 3$ .

Identify the property shown: $2c \cdot 1 = 2c$ . Choose from: commutative, distributive, identity, inverse, or associative property.

Find the $x$ -intercept and $y$ -intercept of the line $2x + 4y = -8$ and use them to graph the line.

Complete the equation to show the identity property of multiplication: $\left(\frac{5}{6} k\right)(1)=\square$

Find the angles: $m \angle C D F=(3x+14)^\circ$ , $m \angle F D E=(5x-2)^\circ$ , $m \angle C D E=(10x-18)^\circ$ .

Graph the line with slope $2/5$ and $y$ -intercept -5.

Determine the slope and $y$ -intercept of the line given by the equation $-6x - y = -1$ .

Find the $y$ -intercept and slope of the line $-6x - y = -1$ . Provide answers in simplest form.

Graph the line with slope $\frac{2}{5}$ and $y$ -intercept -5.

Find the line equation in slope-intercept form with $y$ -intercept -7 and slope $-\frac{1}{3}$ .

Solve for $x$ in the equation $4(x-b)=x$ .

Is the Hotel Capitale's weekly rate of 85,010 RP mid-range compared to \ $125 to \$175? Use$ 1 \mathrm{RP}=\ $0.0147$ to calculate.

Identify the property shown: $20c \cdot 1 = 20c$ . Options: inverse, commutative, associative, distributive, identity.

Graph the line with a $y$ -intercept of -7 and a slope of $-\frac{1}{3}$ .

Identify the property shown in: $5(z+4)=5z+20$ . Options: A. distributive, B. associative addition, C. associative multiplication, D. commutative multiplication.

Identify the property shown by $3 z \cdot \frac{1}{3 z}=1$ . Choose from: A. inverse multiplication B. identity multiplication C. identity addition D. inverse addition.

Find the equation of the line given that it passes through (6, 0). Use $y=3x+b$ to find $b$ .

Complete the equation using the distributive property: $7(x+y+3)=$ $7(x+y+3)=7x+7y+21$

Find the equation of the line through $(-6,5)$ that is parallel to $-2x + 3y = 4$ .

Find the elevation difference between a mountain at 16,933 feet and a valley at $-\frac{3}{6}$ feet.

Find the standard form equation of the line through points $(0,6)$ and $(4,0)$ .

Find the radius of a circle with circumference $22 \mathrm{~m}$ . Round to the nearest tenth if needed.

Find the equation of the horizontal line that goes through the point $(3,-1)$ .

Rewrite the equation in standard form: $y + 1 = \frac{2}{3}(x + 3)$

Complete the equation to show the identity property of multiplication: $\left(\frac{5}{6} n\right)(1)=\square$

Graph the line with a $y$ -intercept of -3 and a slope of $\frac{1}{4}$ .

Find the height of a triangular park with a base of $200 \mathrm{yd}$ and an area of $7500 \mathrm{yd}^{2}$ .

Find the volume in liters of 3.02 kg of a liquid with a density of $1.17 \mathrm{~g} / \mathrm{cm}^{3}$ .

Calculate the product: $(3.5 \times 10^{8}) \cdot (5 \times 10^{-3}) =$

Graph the line with slope $-\frac{3}{4}$ and $y$ -intercept at -2.

A vehicle travels at $65 \mathrm{mi/h}$ . How long to cover $25 \mathrm{mi}$ ?

Calculate the wavelength for a hydrogen atom transition from $(n=2)$ to $(n=4)$ using $\lambda=\frac{h c}{\Delta E}$ . What color is it?

Solve the equation $9 - x = 2x - 3$ and match the solution to the correct description.

A will divides $\frac{1}{2}$ of the estate among relatives. $\frac{1}{5}$ of the remaining goes to charity A. Find the fraction for charity A.

Graph the equation $y=3x+5$ and find the graph that matches $y=11$ . Solve the equation $3x+5=11$ .

Select the graph for $y=3 x+5$ and $y=11$ . Solve $3 x+5=11$ to find $x=\square$ .

Find the limit: $\lim _{x \rightarrow \infty} \frac{x+1}{\sqrt{4 x^{2}+2}}$ .

Find the slope of a line perpendicular and a line parallel to $y=-\frac{2}{5} x+8$ .

Find the slope of a line parallel and a line perpendicular to $y=3x-7$ .

Find the slope of a line perpendicular and parallel to $y=\frac{1}{2} x$ .

Find the equation of the line that goes through the point $(10,3)$ with a slope of $-\frac{3}{2}$ .

$16 x^{4}-25 x=021-18011$

9. Find the equation of a line perpendicular to the line $x-2 y-3=0$ and passing through the point $(1,-2)$

Find $d y / d x$ by implicit differentiation $x^{3} y^{5}+3 x=8 y^{3}+1$

Find the slope-intercept form of a line that passes through $(5,-3)$ with a slope of -4.

Find the slope-intercept form of the line through $(-1,2)$ with slope 5.

Find the equation in point-slope form for a line through $(-3,-2)$ with a slope of 5.

Find the equation in point-slope form for the line through $(-10,4)$ with a slope of $\frac{1}{2}$ .

Amy's bike tires have a radius of $28 \mathrm{~cm}$ . After 1,250 revolutions, how far has she traveled in $\mathrm{km}$ ? Use $\frac{22}{7}$ for $\pi$ .

Find the equation in point-slope form for a line through $(4,4)$ with slope $-\frac{5}{2}$ .

Divide using repeated subtraction and standard algorithm: a. $508 \div 15$ b. $659 \div 24$ c. $1024 \div 99$

A ball is thrown down at $38 \mathrm{ft/s}$ from a 63 ft building. Find the time it is in the air using $s(t)=-16 t^{2}-38 t+63$ .

Determine the slope and $y$ -intercept of the line given by the equation $6x - 2y = 3$ .

5. Design a G-L flip-flop that behaves as follows: If $\mathrm{G}=0$ , the flip-flop does not change its output state. If $G=1$ , the next output state is equal to $L$ . a. Derive the characteristic equation of the G-L flip-flop. b. Convert J-K flip-flop to G-L flip-flop.

Make $k$ the subject of this formula: $m=g k+u$