Questions from General Calculus


Q: Calculate the compound amount from the given data. principal =

Calculate the compound amount from the given data. principal = $500, compounded monthly,1 year, annual rate = 4.5%

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Q: Decide which curves are graphs of functions. /

Decide which curves are graphs of functions.

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Q: Calculate the compound amount from the given data. principal =

Calculate the compound amount from the given data. principal = $1500, compounded daily,1 year, annual rate = 6%

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Q: Calculate the compound amount from the given data. principal =

Calculate the compound amount from the given data. principal = $1500, compounded daily, 3 years, annual rate = 6%

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Q: Assume that a couple invests $1000 upon the birth of their

Assume that a couple invests $1000 upon the birth of their daughter. Assume that the investment earns 6.8% compounded annually. What will the investment be worth on the daughter’s 18th birthday?

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Q: Assume that a couple invests $4000 each year for 4 years

Assume that a couple invests $4000 each year for 4 years in an investment that earns 8% compounded annually. What will the value of the investment be 8 years after the first amount is invested?

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Q: Use intervals to describe the real numbers satisfying the inequalities.

Use intervals to describe the real numbers satisfying the inequalities. x ≥ 12

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Q: Assume that a $500 investment earns interest compounded quarterly. Express

Assume that a $500 investment earns interest compounded quarterly. Express the value of the investment after 1 year as a polynomial in the annual rate of interest r.

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Q: Semiannual Compound Assume that a $1000 investment earns interest compounded semiannually

Semiannual Compound Assume that a $1000 investment earns interest compounded semiannually. Express the value of the investment after 2 years as a polynomial in the annual rate of interest r.

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Q: Velocity When a car’s brakes are slammed on at a speed of

Velocity When a car’s brakes are slammed on at a speed of x miles per hour, the stopping distance is 1 20x2 feet. Show that when the speed is doubled the stopping distance increases fourfold.

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