Find the inverse, if it exists, of the given matrix.A = 
A. No inverse
B.
C.
D.
Answer: D
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Solve.In 1996, an outbreak of a disease infected 17 people in a large community. By 1997, the number of those infected had grown to 29. Find an exponential growth function that fits the data. (Round decimals to three places.)
A. N(t) = 17e0.534t, where t is the number of years after 1997. B. N(t) = 17e5.34t, where t is the number of years after 1996. C. N(t) = 17e0.534t, where t is the number of years after 1996. D. N(t) = 17e5.34t, where t is the number of years after 1997.
Solve the initial value problem. = e2t + 8 sin t, y(0) = 0, y'(0) = 5
A. y = - 8 sin t
B. y = - 8 sin t + 5t -
C. y = e2t - 8 sin t + 12t -
D. y = - 8 sin t +
t -
Determine if the given function y is a solution of the differential equation that follows it. Assume that C is an arbitrary constant.y = C1 sin 5t + C2 cos 5t; y''(t) + 25y = 0
A. Yes B. No
Solve the problem.Henry Daniels earns $2709 biweekly. He is single and claims 7 withholding allowances. He saves 2% of his salary for retirement and pays $24.50 in nonexempt insurance premiums each pay period. Social security tax is 6.2% and Medicare tax is 1.45%. What are his net earnings for each pay period?
A. $2643.33 B. $2410.07 C. $2202.83 D. $2630.32