A computer valued $1500 loses 20% of its value each year. How …?

A computer valued $1500 loses 20% of its value each year. How …?

WebMath Algebra A computer purchased for $1,500 loses 15% of its value every year. b', where v is the dollar value and t the The computer's value can be modeled by the function v (t) = a · number of years since purchase. (A) In the exponential model a = and 6 = (B) In how many years will the computer be worth half its original value? WebA computer valued at $1500 loses 20% of its value each year. a. Write a function rule that models the value of the computer. b. Find the value of the computer after 3 yr. c. In how many years will the value of the computer be less than$500? 270 harrington drive quilcene wa 98376 WebComputers A computer valued at $\$ 1500$ loses $20 \%$ of its value each year. a. Write a function rule that models the value of the computer. b. Find the value of the computer after 3 yr. c. In how many years will the value of the … WebTextbook solution for High School Math 2015 Common Core Algebra 1 Student… 15th Edition Prentice Hall Chapter 7.6 Problem 48PPE. We have step-by-step solutions for your textbooks written by Bartleby experts! 270h comp cam reviews WebSuppose the list price of a computer is $\$ 1500$. Use a composite function to find the price of the computer if the rebate is applied before the discount.. ... Contents Value Total Annual Premium; 2: B: $280,000: WebLearn for free about math, art, computer programming, economics, physics, chemistry, biology, medicine, finance, history, and more. Khan Academy is a nonprofit with the mission of providing a free, world-class education for anyone, anywhere. ... Expected value of smaller prize = (81/2600 + 18/2600) x 100 = $3.81 ... Probability of losing number ... 270 gsm photo paper WebA computer purchased for $700 loses 12% of its value every year. The computer's value can be modeled by the function v(t)=a⋅bt, where v is the dollar value and t the number of years since purchase.-----(A) In the exponential model a = 700 and b = 0.88 (give your answers in decimal form; rounding to the nearest tenth if necessary)

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