Problem 2
Emily's last water bill listed a previous reading of \(7,123\) ccf and a present rading of \(7,171\) cc. Her water company charges \(\$ 0.73\) per ccf of water. What should Emily have been charged on her last water bill?
Problem 2
Create a year-long budget check-off matrix to chart the following transportation related expenses: Fuel: monthly; Insurance: quarterly; Servicing: every three months; Car wash: bimonthly; Parking: semi- annually; Public transportation: monthly.
Problem 2
A pay phone at a shopping mall charges \(\$ 0.68\) for the first four minutes and \(\$ 0.21\) for each extra minute (or part of a minute). a. Find the cost of a \(10-\) minute call on this phone. b. Find the cost of a 13.44 - minute call on this phone.
Problem 3
A phone company set the following rate schedule for an \(m\) -minute call from any of its pay phones. $$c(m)=\left\\{\begin{array}{ll}{0.70} & {\text { when } m \leq 6} \\\ {0.70+0.24(m-6)} & {\text { when } m > 6 \text { and } m \text { is an integer }} \\ {0.70+0.24([m-6]+1)} & {\text { when } m > 6 \text { and } m \text { is not an integer }}\end{array}\right.$$ a. What is the cost of a call that is under six minutes? b. What is the cost of a 14 -minute call? c. What is the cost of a 9\(\frac{1}{2}\) -minute call?
Problem 3
Create a year-long budget matrix to chart these expenses: Savings: \(600 bimonthly (starting in January); Retirement account: \)2,000 quarterly; Checking account: \(1,000 semi-monthly; Credit card: \)500 monthly; Life insurance: \(400 semi-annually; Real estate taxes: \)1,300 every four months beginning in April.
Problem 5
Home heating oil is sold by the gallon. Last winter, the Romano family used 370 gallons of oil at a price of \(\$ 3.91\) per gallon. If the price increases 9\(\%\) next year, what will their approximate heating expense be? Round to the nearest ten dollars.
Problem 6
The PA system at North High School requires 400 watts when it is switched on. How much would it cost to run for 3 hours, at a cost of \(\$ 0.10\) per kilowatt-hour?
Problem 7
A local cable TV/Internet/phone provider charges new customers \(\$ 99\) for all three services, per month, for the first year under their \( 3\) for] \(99^{\prime \prime}\) promotion. Joanne normally pays \(\$ 54\) for monthly home phone service, \(\$ 39\) for Internet service, and \(\$ 49\) for cable television. a. What are her percent savings if she switches to the 3 for 99 plan? Round to the nearest percent. b. If, after the first year, the flat fee for all three services is \(\$ 129\) , what are her percent savings? c. Craig usually pays \(p\) dollars for phone service, \(i\) dollars for Internet service, and c dollars for cable TV service monthly. Represent savings under the 3 for 99 plan algebraically, as a percent.
Problem 7
The Zwerling family installed central air conditioning in their house this summer. They are compring the electric bills of this summer and last summer. The data is shown. $$\begin{array}{|c|c|c|}\hline \text { Month } & {\text { This Summer }} & {\text { Last Summer }} \\ \hline \text { June } & {\$ 311.20} & {\$ 179.90} \\\ {\text { July }} & {300.65} & {\$ 203.40} \\ {\text { August }} & {302.50} & {\$ 201.11}\end{array}$$ a. What was the total electric bill this summer? b. What was the total electric bill last summer? c. Did the bill increase more or less than 50\(\%\) ?
Problem 7
Construct a pie chart that shows the following transportation-related expenses: Fuel: \(\$ 240\) ; Insurance: \(\$ 80 ;\) Public transportation: \(\$ 200\) ; Parking garage: \(\$ 120 ;\) Repairs: \(\$ 160\) .