Varies jointly as the square

    • [DOC File]Direct and Inverse Variation Worksheet

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      2017-12-09 · 1) y varies jointly with m and the square root of b. _____ 2) y varies inversely with the square of x. _____ 3) z varies inversely with x and jointly with y and w. _____ 4) a varies directly with c and inversely with d. _____ Classify the following as Direct (D), Inverse (I), Joint (J), or No (No) Variation. 5) m = -5p D I J No 6) c = D I J No

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    • [DOC File]Variation and Problem Solving – Section 8

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      The power P in watts of an electrical circuit varies jointly as the resistance R and the square of the current I. For a 600-watt microwave oven that draws a current of 5.0 amperes, the resistance is 24 ohms. What is the resistance of a 200-watt refrigerator that draws a current of 2.5 amperes? Combined Variation: Variation that involves combinations of direct, inverse, and joint variation ...

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    • [DOC File]Joint Variation http://www

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      Given that c varies jointly with respect to y and the square of w, and that c = 60 when y = 3 and w = 2, find y when c = 270 and w = 3. 21. Given that g varies jointly with respect to b and the square of u, and that g = 720 when b = 5 and u = 6, find b when g = 200 and u = 5. 22. Given that w varies jointly with respect to e and d, and that w = 60 when e = 2 and d = 5, find w when e = 6 and d ...

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    • [DOC File]Joint Variation

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      The area A of a square varies jointly as its diagonals and . B. Solve for the value of the constant of variation k, then find the missing value. 1. z varies jointly as x and y and z = 62 when x = 5 and y = 6. a. find z when x = 7 and y = 8. b. find x when z = 72 and y = 4. c. find y when z = 82 and x = 4 . 2. varies jointly as and . If when and , find when and . 3. varies jointly as the square ...

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    • [DOC File]Notes: 1

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      Z varies jointly as x and y. Z is jointly proportional to x and y. for some constant k. Ex. 4. The volume of a right circular cylinder varies jointly as its height and the square of its radius. (a) Write an equation relating volume to height and radius where the volume is 2000 when the . radius is 5 inches and the height is 10 inches. (b) Find the radius of the right circular cylinder when the ...

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    • [DOC File]CHAPTER 1 TEST A

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      Propeller Diameter in Feet Wind Velocity in mph 5 10 15 20 2 0.6 5 16 38 4 2 19 64 150 6 5 42 140 340 8 10 75 260 610 Windmill Power Output in Watts The power output of a windmill varies jointly with the square of the propeller’s diameter and the cube of the wind velocity. Using table at right, compute the constant of proportionality and determine the power that would be produced by a ...

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    • [DOCX File]Mathematics Instructional Plan - Algebra II

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      The weight of a body varies _____ with the square of the distance it is from the center of the earth. The power of an electrical circuit varies _____ as the resistance and current. The heat loss through a glass window of a house on a cold day varies _____ as the difference between the inside and outside temperatures and the area of the window. The heat loss varies _____ as the thickness of the ...

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    • [DOC File]Linear Equations - Math Motivation

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      If z varies jointly as x and y, then . z = k(xy . where . k is a constant . of proportionality. Variables that vary jointly are also known as being "jointly proportional" to each other. Example: z varies jointly as the square of x and the cube of y and we know that z = 100 when x = 5 and y = 2. What is the model relating z to x and y? Use the given data to find the value of k. Here z does not ...

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    • [DOC File]Name:

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      Kinetic energy varies jointly as the mass and the square of the velocity. A mass of 8 grams and a velocity of 5 centimeters per second has a kinetic energy of 100 ergs. Find the kinetic energy for a mass of 6 grams and a velocity of 9 centimeters per second. The volume of gas in a container at a constant temperature varies inversely as the pressure. If the volume is 32 cubic centimeters at a ...

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    • [DOC File]Algebra 2 Worksheet

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      11. E varies jointly as M and the square of V. 12. The distance, D, that a free-falling object falls varies directly as the square of the time, T, that it falls. 13. The price, P, of a diamond is directly proportional to the square of the weight, W. 14. The price, P, of a pizza varies directly as the square root of its radius, R. 15. A company has found that the monthly demand, D, for one of ...

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