Assume in 2009, an investment of $3500 was made in a bond earning 6% compounded annually. Assume that the buyer pays at rate R and the annual rate of inflation is I. Suppose in the year 2019, the value V of the investment in constant 2009 dollars is 
. Calculate the function 
for
src="https://sciemce.com/media/2/ppg__cognero__Section_13.1__media__91694034-75ae-44eb-bc00-7e4850369d73.PNG" class="wirisformula" align="middle" style="vertical-align: middle;" data-wiris-created="true" varid="variable_id_field" variablename="impvar_c7a39ed2cc08413abaf54e1e8" /> and 
. Round your answer to the nearest cent.
?
A. $5,881.86
B. $4,507.96
C. $3,709.31
D. $3,589.71
E. $5,314.56
Answer: B
Mathematics
src="https://sciemce.com/media/2/ppg__cognero__Section_13.1__media__91694034-75ae-44eb-bc00-7e4850369d73.PNG" class="wirisformula" align="middle" style="vertical-align: middle;" data-wiris-created="true" varid="variable_id_field" variablename="impvar_c7a39ed2cc08413abaf54e1e8" /> and . Round your answer to the nearest cent.
?
A. $5,881.86
B. $4,507.96
C. $3,709.31
D. $3,589.71
E. $5,314.56
Answer: B
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Solve the problem.Suppose that P(x) represents the percentage of income spent on clothing in year x and I(x) represents income in year x. Determine a function C that represents total clothing expenditures in year x.
A. C(x) = 
(x)
B. C(x) = (P + I)(x)
C. C(x) = (P ? I)(x)
D. C(x) = (I - P)(x)
Tell whether the relation is a function.{(9, 9), (1, 1), (5, -6), (11, 1), (1, 9)}
A. Function B. Not a function
Multiply the polynomials using the special product formulas. Express the answer as a single polynomial in standard form.(x - 4)3
A. x3 - 4x2 + 24x - 64 B. x3 - 12x2 + 48x - 64 C. x3 - 12x2 + 24x - 64 D. x3 - 12x2 + 12x - 64
Provide an appropriate response.Explain how to use the binomial theorem to expand (5a - 9b)n.
What will be an ideal response?