Form a polynomial f(x) with real coefficients having the given degree and zeros.Degree: 3; zeros: -2 and 3 + i.
A. f(x) = x3 - 6x2 - 10x + 20
B. f(x) = x3 - 8x2 + 2x + 20
C. f(x) = x3 - 4x2 - 10x + 20
D. f(x) = x3 - 4x2 - 2x + 20
Answer: D
You might also like to view...
Express the number in standard notation.5.396 × 10-6
A. -5,396,000 B. 0.000005396 C. 0.00005396 D. 0.0000005396
Subtract and write the result in lowest terms.- 
- 
A. - 
B. - 
C. - 
D. 
A cereal manufacturer makes two different kinds of cereal, Senior Citizen's Feast and Kids Go. Each pound of Senior Citizen's Feast requires 0.6 lb of wheat and 0.2 lb of vitamin-enriched syrup, and each pound of Kids Go requires 0.4 lb of wheat, 0.2 lb of sugar, and 0.2 lb of vitamin-enriched syrup. Suppliers can deliver at most 2,800 lb of wheat, at most 800 lb of sugar, and at least 1,000 lb of the vitamin-enriched syrup. If the profit is $0.80 on each pound of Senior Citizen's Feast and $1.00 on each pound of Kids Go, find the number of pounds of each cereal that should be produced to obtain maximum profit. Find the maximum profit. Round your profit to the nearest cent, another answers - to the nearest whole number. ?
A. Maximum profit of $4200.00 when 4000 lbs of Senior Citizen's Feast and 1000 lbs of Kids Go are produced. B. Maximum profit of $4800.00 when 1000 lbs of Senior Citizen's Feast and 4000 lbs of Kids Go are produced. C. Maximum profit of $5200.00 when 4000 lbs of Senior Citizen's Feast and 2000 lbs of Kids Go are produced. D. Maximum profit of $6000.00 when 2000 lbs of Senior Citizen's Feast and 4000 lbs of Kids Go are produced. E. Maximum profit of $5600.00 when 2000 lbs of Senior Citizen's Feast and 4000 lbs of Kids Go are produced.
Provide an appropriate response.The region shown here is to be revolved about the line x = 3 to generate a solid. Which of the methods (disk, washer, shell) could you use to find the volume of the solid? How many integrals would be required in each case?x = - y2 
What will be an ideal response?