Frank needs $4,000 to replace the flooring in his home. If Frank saves $100 per month for three years in an account that pays 10% interest compounded monthly, will he have enough to pay for his new floors? How much money will he have in his account at the end of three years?
a. Yes, Frank will have $4,178.18 in his account at the end of three years.
b. No, Frank will only have $3,780.25 in his account at the end of three years.
c. Yes, Frank will have $8,089.40 in his account at the end of three years.
d. Yes, Frank will have $4,001.50 in his account at the end of three years.
a. Yes, Frank will have $4,178.18 in his account at the end of three years.
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The following question(s) refer(s) to the capture-recapture method: n1 denotes the size of the tagged (captured) sample, n2 denotes the size of the second (recaptured) sample, and k denotes the number of tagged individuals in the second sample.The N-value of the population can be estimated to be
A. 
B. 
C. 
D. 
E. none of these
Solve the problem.Find the dimensions that produce the maximum floor area for a one-story house that is rectangular in shape and has a perimeter of 
A. 81 ft x 81 ft B. 13.5 ft x 40.5 ft C. 40.5 ft x 40.5 ft D. 40.5 ft x 162 ft
Find an equation of the the line satisfying the given conditions.Through (-2, -6); perpendicular to -9x + 3y = -9
A. 3x - 9y = -60 B. 3x - 9y = -9 C. 3x + 9y = -60 D. -9x - 3y = -60
Solve the problem.In the first two weeks of school, Jill studied 16 hours and 16 hours, respectively. How many hours must she study during the third week to give her an average of 20 hours per week?
A. 26 hours B. 20 hours C. 28 hours D. 16 hours