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Kevin must take five tests in a math class. If his scores on the
first four tests are 71%, 69%, 84%, and 83%, what score does he
need on the fifth test, x, for his overall test average to be at
least an 80%?
X >
%

Respuesta :

Answer:

95 percent

Step-by-step explanation:

Kevin's fifth test score must be at least 93%

Given;

the scores for the first four tests = 71%, 69%, 84%, and 83%

the score of the fifth test = x

average of the test score = at least 80%

To find x:

The sum of the first four test scores = 71% + 69% + 84% + 83% = 307

The fifth test score is calculated as follows;

[tex]\frac{307 + x}{5} = 80\\\\307 + x = 5(80)\\\\307 + x = 400\\\\x = 400 - 307\\\\x = 93 \%[/tex]

Thus, Kevin must score 93% in his fifth test to have an overall average of at least 80%

To learn more about averages, please visit: https://brainly.com/question/9101501