The graph of the polynomial f(x) is shown in the figure. Estimate the zeros and state whether their multiplicities are odd or even.
A. -3.5 (odd), -2.5 (even), 1.5 (even)
B. -3.5 (even), -2.5 (odd), 1.5 (odd)
C. -3.5 (even), -2.5 (odd), 1.5 (even)
D. -3.5 (odd), -2.5 (even), 1.5 (odd)
Answer: D
You might also like to view...
Find the degree and leading coefficient of the polynomial.-16x3 - 4x2 - 6
A. Degree: -16; leading coefficient: 3 B. Degree: 5; leading coefficient: -16 C. Degree: 3; leading coefficient: -16 D. Degree: 6; leading coefficient: -16
Simplify the expression.
?
?
A. 67
B. 
C. 
D. -67
In a laboratory experiment, two separate foods are given to experimental animals. Each food contains essential ingredients, A and B, for which the animals have a minimum requirement, and each food also has an ingredient C, which can be harmful to the animals. The table below summarizes this information. ? Food 1 Food 2 Required Ingredient A 9 units/g 4 units/g 22 units Ingredient B 7 units/g 14 units/g 28 units Ingredient C 2 units/g 1 unit/g ?? How many grams of foods 1 and 2 will satisfy the requirements for A and B and minimize the amount of ingredient C that is ingested? Also what is the minimum amount of ingredient C ingested? ??
A. ?1 gram0 of food 1 and 2 grams of food 2 satisfy the minimum requirements forAandBwhile minimizing the amount of ingredient C to 5 grams. B. ?2 grams of food 1 and 1 gram0 of food 2 satisfy the minimum requirements for A and B while minimizing the amount of ingredient C to 5 grams. C. ?2 grams of food 1 and 2 grams of food 2 satisfy the minimum requirements for A and B while minimizing the amount of ingredient C to 6 grams. D. ?3 grams of food 1 and 1 gram0 of food 2 satisfy the minimum requirements for A and B while minimizing the amount of ingredient C to 7 grams. E. ?3 grams of food 1 and 2 grams of food 2 satisfy the minimum requirements for A and B while minimizing the amount of ingredient C to 8 grams.
Solve the problem.A spherical balloon is being inflated. Find the approximate change in volume if the radius increases from 6.3 cm to 6.4 cm.
A. 158.76? cm3 B. 0.252? cm3 C. 333.4 cm3 D. 15.876? cm3