/*! This file is auto-generated */ .wp-block-button__link{color:#fff;background-color:#32373c;border-radius:9999px;box-shadow:none;text-decoration:none;padding:calc(.667em + 2px) calc(1.333em + 2px);font-size:1.125em}.wp-block-file__button{background:#32373c;color:#fff;text-decoration:none} Problem 2 Create a year-long budget check-... [FREE SOLUTION] | 91Ó°ÊÓ

91Ó°ÊÓ

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.

Short Answer

Expert verified
The year-long budget check-off matrix would include check marks for monthly expenses in every month, for quarterly expenses in January, April, July and October, for every two months in January, March, May, July, September, November, and for semi-annual expenses, the marks would be in January and July.

Step by step solution

01

Identify Calendar Periods

A year is divided into 12 months, 4 quarters, 2 semi-annual periods and approximately 6 two-month periods. For the periodicity of every three months, it corresponds to the quarterly period of the year.
02

Create a Matrix

First, create a matrix that can cater all 12 months of the year. The matrix should contain rows for each month and columns for each type of expense.
03

Monthly Expenses

Fuel and Public transportation expenses are incurred monthly. So, for these columns, put a check-off mark against every month.
04

Quarterly Expenses

Insurance and Servicing expenses are incurred quarterly. The first quarter corresponds to the first three months of the year (January, February, March) and so on. So, for these columns, put a check-off mark against the first month of each quarter (January, April, July, October).
05

Bimonthly & Semi-annually Expenses

Car wash expenses are incurred every two months. Put a check-off mark against the first month of every two month period (January, March, May, July, September, November). For Parking, which is a semi-annual expense, put a check-off mark against the first month of the two semi-annual periods: January and July.

Unlock Step-by-Step Solutions & Ace Your Exams!

  • Full Textbook Solutions

    Get detailed explanations and key concepts

  • Unlimited Al creation

    Al flashcards, explanations, exams and more...

  • Ads-free access

    To over 500 millions flashcards

  • Money-back guarantee

    We refund you if you fail your exam.

Over 30 million students worldwide already upgrade their learning with 91Ó°ÊÓ!

Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Personal Finance Education
Managing one's finances is a crucial life skill that affects virtually every aspect of daily living, yet it's often not emphasized enough in traditional education frameworks. Personal finance education encompasses a range of critical topics, including creating a budget, understanding taxes, and planning for retirement.

The exercise of creating a budget check-off matrix, as depicted in the provided example, is a practical application of personal finance principles. It helps individuals recognize the importance of tracking their expenses, and the methodology can be applied to other areas of spending beyond transportation. Educating oneself on these matters can empower one to make informed financial decisions, avoid debt, and save for long-term goals.
Financial Planning
Financial planning is a systematic approach to managing your finances to achieve your life goals. It involves setting objectives, assessing assets and liabilities, estimating future financial needs, and making plans to achieve monetary goals.

A crucial aspect of financial planning lies in how well you can predict and account for upcoming expenditures. The year-long budget check-off matrix for transportation costs is a tool for financial forecasting, allowing you to anticipate when and how much you need to allocate for foreseeable expenses such as car maintenance and insurance premiums.
Budgeting Strategies
Developing effective budgeting strategies helps maintain financial health and prevents overspending. One strategy is categorizing expenses, similar to the matrix's differentiation between fuel, insurance, and other transportation costs.

Another strategy is to time your expenses; recognizing when expenses occur supports better cash flow management. As the step-by-step solution suggests, knowing that insurance is a quarterly cost while fuel is monthly impacts how you set aside money. Adopting these strategies can create a buffer against financial strain and ensure that you're prepared for both regular and unexpected costs.
Expense Tracking
Consistent expense tracking is key to adhering to a budget and adjusting spending habits as needed. By using the budget check-off matrix, you can monitor when significant expenses are due, ensuring that the necessary funds are available.

Modern tools such as mobile apps and spreadsheet software can streamline this process, allowing for real-time updates and reminders. Ensuring all expenses, even infrequent ones like semi-annual parking costs, are accounted for prevents financial surprises and helps in building a comprehensive financial plan.

One App. One Place for Learning.

All the tools & learning materials you need for study success - in one app.

Get started for free

Most popular questions from this chapter

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.

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?

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.

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.

Jessica’s parents are always telling her to turn off the lights when she leaves a room. A light bulb requires 75 watts to run when it is turned on. The fi xture in Jessica’s room requires four of these bulbs. a. Jessica’s parents estimate that she leaves the lights on unnecessarily for 2.5 hours per day. How many watt-hours of electricity are used by these bulbs during 2.5 hours? b. Approximately how many kilowatt-hours of electricity are used in a year to keep these bulbs lit for 2.5 hours per day? c. At a cost of \(\$ 0.09\) per kilowatt-hour, how much money is wasted per year by keeping these lights on unnecessarily? Round to the nearest dollar. d. If five million teenagers keep lights on as Jessica does, how much is wasted in unnecessary electric expenses?

See all solutions

Recommended explanations on Math Textbooks

View all explanations

What do you think about this solution?

We value your feedback to improve our textbook solutions.

Study anywhere. Anytime. Across all devices.