Chapter 1: Problem 15
Solve the given equations. $$5 t+9=-1$$
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Chapter 1: Problem 15
Solve the given equations. $$5 t+9=-1$$
These are the key concepts you need to understand to accurately answer the question.
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In blending two gasolines of different octanes, in order to find the number \(n\) of gallons of one octane needed, the equation \(0.14 n+0.06(2000-n)=0.09(2000)\) is used. Find \(n,\) given that 0.06 and 0.09 are exact and the first zero of 2000 is significant.
Solve the given problems. Refer to Appendix B for units of measurement and their symbols. The changes in the price of a stock (in dollars) for a given week were \(-0.68,+0.42,+0.06,-0.11,\) and \(+0.02 .\) What was the total change in the stock's price that week?
Assume that all numbers are approximate unless stated otherwise. In 3 successive days, a home solar system produced \(32.4 \mathrm{MJ}\) \(26.704\ \mathrm{MJ},\) and \(36.23\ \mathrm{MJ}\) of energy. What was the total energy produced in these 3 days?
All numbers are approximate. (a) Estimate the result mentally using one- significant-digit approximations of all the numbers, and (b) compute the result using the appropriate rounding rules and compare with the estimate. $$7.84 \times 4.932-11.317$$
Perform the indicated multiplications. The weekly revenue \(R\) (in dollars) of a flash drive manufacturer is given by \(R=x p,\) where \(x\) is the number of flash drives sold each week and \(p\) is the price (in dollars). If the price is given by the demand equation \(p=30-0.01 x,\) express the revenue in terms of \(x\) and simplify.
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