Giselle predicts that she will receive a grant for $11,000. If she has four years to save, what is the minimum yearly earnings she needs to start saving?
Answer (2)
Giselle needs to save a minimum of $2,750 each year to reach her goal of $11,000 in 4 years. By dividing the total amount by the number of years, we find this yearly savings amount. Therefore, saving consistently will help her meet her financial target by the end of the fourth year.
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The problem asks for the minimum year of college from the given options.
Identify the numerical values among the options: 1400, 1800, 500, and 760.
Compare the numerical values to find the smallest one.
The minimum year of college is 500 .
Explanation
Understanding the Problem The problem presents a table of estimated costs, a statement about Giselle receiving a grant, and the number of 'parts on start by sape' she has. It asks for the minimum year of college from a list of options. The problem appears to be nonsensical and lacks a clear mathematical relationship between the provided information and the question. Therefore, the answer must be derived by interpreting the question and options directly.
Identifying the Relevant Information Since the question asks for the 'minimum year of college', we need to identify the smallest numerical value among the given options: 1400, 1800, 500, and $760.
Finding the Minimum Value Comparing the numerical values, we have 1400, 1800, 500, and 760. The smallest of these numbers is 500.
Conclusion Therefore, the minimum year of college is 500.
Examples
Imagine you are organizing historical events by year and need to identify the earliest event from a list of possible years. This problem is similar to identifying the smallest number (year) from a set of options. Understanding how to compare numerical values helps in various real-life scenarios, such as determining the earliest date, the lowest price, or the shortest time.
