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13 Nov 2019
Quiz 21
9. 1 points TanApCalcBr9 5.3.041 My Notes Ask Your Teacher 0 Find the present value of $53,444.38 due in 5 years at an interest rate of 3%/year compounded continuously. 10. ÷-M points TanApCalcBr9 5.3.051 My Notes Ask Your Teac 0 of 6%/year. ( nt.)
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Nestor Rutherford
Lv2
3 Mar 2019
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Related questions
2 points TanApCalcBr9 67.011 My Notes Ask Your Teacher The quantity demanded x (in units of a hundred) of the Mikado miniature cameras per week is related to the unit price p (in dollars) by p=-0.2r + 140 and the quantity x (in units of a hundred) that the supplier is willing to make available in the market is related to the unit price (in dollars) by -0.1x2+70. If the market price is set at the equilibrium price, find the consumers' surplus and the producers' surplus. (Round your answers to the nearest dollar.) consumer's surplus $ producer's surplus$ 4. 1 points TanApCalcBr9 6.7.014. Mty Notes Ask Your Teacher Camille purchased a 20-year franchise for a computer outlet store that is expected to generate income at the rate of R(t) = 400,000 dollars/year. If the prevailing interest rate is 10%/year compounded continuously, find the present value of the franchise. (Round your answer to the nearest whole number)
36-40
Use logarithms to solve the equation for t. 37. O-1 points TanApCalcBr9 5.3.001 Find the accumulated amount A, if the principal P is invested at an interest rate of r per year for t years. P = $3400, r 7%, t = 3, compounded daily 38. O-1 points TanApCalcBr9 5.4,002 Find the derivative of the function. f(x) 2e f x) s. O-12 points TanApCalcBr95 4040 Find the inflection point(s) of the function x)-2e- smaller x-value) (x, y) (larger x-value) 40./1 points TanApCalcBr9 5 5.002 Find the derivative of the function, fx) - In(3x) f '(x)
6. 1/4 points I Previous Answers TanApCalcBr9 6.3.012. My Notes Ask Your Teacher Let Fx) x3, and compute the Riemann sum of fover the interval to, 1], choosing the representative points to be the right endpoints of the subintervals and using the following number of subintervals (n). (Round your answers to two decimal places.) (a) Two subintervals of equal length (n 1/16 2) (b) Five subintervals of equal length (n = 5) 0.16 10) (c) Ten subintervals of equal length (n 0.20 d) Can you guess at the area of the region under the graph of fon the interval [0, 112 0.25 square units
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