1. As the number of gums you buy increases, the amount you will pay will also increases. What kind avariation was described by the statement?a direct2. In y = kx, k stand forb. inversec. jointd. combined%3Då. constant number (bconstant of variationC. constant of xd. constant c3. What is the value of k when y = 8 and x = 2, and y is varies directly as x?a. 2b. 4C. -2d. -44. If y varies directly as x such that when x = 3, y=12, find y when x = 4.%3Da. 16b. 18C. -16d. -185. If y varies directly as the of x, and y = 15 when x = 3, find y when x = 6.%3Da. 30b. 35С. 20d. 256. What is y, if y is directly proportional to x, and x = 4 and k 3?a. 7b. 8C. 10d. 127. When y is varies inversely as x, find the value of k when x = 2 and y 3.lana aa. 1b. 2с. 3d. 68. If y varies inversely as x, and y:when x = 6, find y when x = 2.3a. 3b. 2с. 1d. -319. If y varies inversely as x, and ywhen x = 12, find y when x = 3.2a. 1b. 2С. 3d. 410. Variation where the ratio of one quantity to the product of the other two quantities is constant arthey vary jointly.b. inversec. jointd. combineda. direct11. Translate, a varies jointly as b and c into an equation.b. a = bcc. k abcd. c = kab%3Da. a = kbc12. If a varies directly as b and c, a = 20 when b = 5 and C = 2. What is a, when b = 8 and c = 3?a. 42b. 44C. 46d. 4813. Combined variation best illustrates askwb. v =a. k =C. X =kd. none of the above14. Translate, a varies directly as b and inversely as c, into an equation.kbb. a = -kcd. b =асaba. k =c. b =CCa15. If v varies directly to w and inversely to x, and v = 6 when w = 2 and x = 3. What is v when x = 4 anw = 2?a. 18b. 19с. 20d. 21

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3. What is the value of k when y = 8 and x = 2, and y is varies directly as x? a. 2 b. 4 с. -2 d. -4 4. If y varies directly as x such that when x - 3, y-12, find y when x = 4. b. 18 а. 16 C. -16 d. -18 5. If y varies directly as the of x, and y = 15 when x = 3, find y when x = 6. a. 30 %3D b. 35 с. 20 d. 25 6. What is y, if y is directly proportional to x, and x = 4 and k = 3? a. 7 b. 8 с. 10 d. 12 7. When y is varies inversely as x, find the value of k when x = 2 and y = 3. b. 2 a. 1 с. 3 d. 6 8. If y varies inversely as x, and y when x = 6, find y when x 2. a. 3 b. 2 с. 1 d. -3 9. If y varies inversely as x, and y = when x 12, find y when x = 3. a. 1 b. 2 С. 3 d. 4