Chapter 3: Problem 48
Find the \(x\) - and \(y\) -intercepts. Then graph each equation. $$ x-4=0 $$
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Chapter 3: Problem 48
Find the \(x\) - and \(y\) -intercepts. Then graph each equation. $$ x-4=0 $$
These are the key concepts you need to understand to accurately answer the question.
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Find an equation of the line passing through the given points. (a) Write the equation in standard form. (b) Write the equation in slope-intercept form if possible. $$ (7,6) \text { and }(7,-8) $$
Solve each problem. Federal regulations set standards for the size of the quarters of marine mammals. A pool to house sea otters must have a volume of "the square of the sea otter's average adult length (in meters) multiplied by 3.14 and by 0.91 meter." If \(x\) represents the sea otter's average adult length and \(f(x)\) represents the volume (in cubic meters) of the corresponding pool size, this formula can be written as $$ f(x)=0.91(3.14) x^{2} $$
For each situation, (a) write an equation in the form \(y=m x+b,(b)\) find and interpret the ordered pair associated with the equation for \(x=5,\) and \((c)\) answer the question. Another cell phone plan includes 450 anytime minutes for \(\$ 40\) per month, plus \(\$ 50\) for a Nokia 2320 cell phone and \(\$ 36\) for a one-time activation fee. (Source: AT\&T.) Let \(x\) represent the number of months of service and \(y\) represent the cost. If you sign a 1 -yr contract, how much will this cell phone plan cost? (Assume that you never use more than the allotted number of minutes.)
For each situation, (a) write an equation in the form \(y=m x+b,(b)\) find and interpret the ordered pair associated with the equation for \(x=5,\) and \((c)\) answer the question. For a family membership, the athletic club in Exercise 83 charges a membership fee of S159, plus \(\$ 60\) for each additional family member after the first. Let \(x\) represent the number of additional family members and \(y\) represent the cost. What is the membership fee for a four-person family?
Solve each equation for \(y\). $$ 4 x-y=10 $$
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