Mathematics, 12.01.2021 03:10 brooklyns357
The value V(t) of a $42,000 car after t years that depreciates at 15% per year is given by the formula V(t) = V0(b)t. What is the value of V0 and b, and what is the car's value after 5 years (rounded to the nearest cent)?The value V(t) of a $42,000 car after t years that depreciates at 15% per year is given by the formula V(t) = V0(b)t. What is the value of V0 and b, and what is the car's value after 5 years (rounded to the nearest cent)? Hint: Use the equation b = 1 − r to determine depreciation. V0 = $42,000, b = 0.85, and the value after 5 years is $35,700.00 V0 = $42,000, b = 0.15, and the value after 5 years is $3.19 V0 = $42,000, b = 0.85, and the value after 5 years is $18,635.62 V0 = $42,000, b = 1.15, and the value after 5 years is $84,477.00
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Mathematics, 22.06.2019 01:30, haleymoodie6034
Mrs. julien’s and mrs. castillejo’s classes are selling cookie dough for a school fundraiser. customers can buy packages of macadamia nut chip cookie dough and packages of triple chocolate cookie dough. mrs. julien’s class sold 25 packages of macadamia nut chip cookie dough and 30 packages of triple chocolate cookie dough for a total of $221.25. mrs. castillejo’s class sold 5 packages of macadamia nut chip cookie dough and 45 packages of triple chocolate cookie dough for a total of $191.25. (a) write the system of equations that model the problem. be sure to explain which equation represents which situation. (b) find the cost of each type of cookie. show your work. (c) explain which method you used to solve the system and why you chose that method.
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The value V(t) of a $42,000 car after t years that depreciates at 15% per year is given by the formu...
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