Pia’s math teacher has given five assignments this week. Pia has completed three of these and earned scores of 87, 85, and 92. What is the least possible score Pia can earn on the fourth assignment and still be able to finish the week with an average score of 90 on all five assignments

The least possible score Pia can earn on the fourth assignment and still be able to finish the week with an average score of 90 on all five assignments is 86

Step-by-step explanation:

The information given are;

Pia's scores in the first three assignments = 87, 85, and 92

The question asks to find upon finishing the week's five assignments the least possible score that Pia can earn on the fourth assignment and still be able to have an average score of 90  on all five assignments

Let the least score required to have an average score of 90 on all five assignments be X

If X is the least score to obtain an average of 90 for the five assignments, then fifth assignment score, will be maximum possible score obtainable to allow the attainment of the average score of 90  which is 100, which gives;

(87 + 85 + 92 + X + 100)/5 = 90

∴ 5 × 90 = 450 = 87 + 85 + 92 + X + 100 = 364 + X

X = 450 - 364 = 86

Therefore, the least possible score Pia can earn on the fourth assignment and still be able to finish the week with an average score of 90 on all five assignments = 86.

yes the total will be same because in both of them the expression.is rearranged but their sign remains the same hence it hss just been shuffled

answer: what are the following choices