Solve the problem.
-The three squares stand for the numbers 4,6 and 8 in some order. Fill in the squares to make a true statement.
$\frac{8}{\square}-\frac{\square}{2}+(2+\square)^{2}=63$
A) $8,6,4$
B) $4,6,8$
C) $8,4,6$
D) $4,8,6$

Question

Quizplus · Accepted Answer

Substituting the numbers from option C into the equation: $\frac{8}{4}-\frac{4}{2}+(2+6)^{2}=2-2+64=64$, which does not equal 63. However, there seems to be a misunderstanding in the explanation process. Correctly substituting the numbers from each option into the equation to find the one that makes the equation equal to 63, the correct substitution is actually from option C: $\frac{8}{8}-\frac{4}{2}+(2+6)^{2}=1-2+64=63$. This shows that the correct numbers in order are indeed 8, 4, 6, making option C the correct answer.

Solve the Problem 8□−□2+(2+□)2=63\frac{8}{\square}-\frac{\square}{2}+(2+\square)^{2}=63□8​−2□​+(2+□)2=63 A) 8,6,48,6,48,6,4 B) 4,6,84,6,84,6,8 C) 8,4,68,4,68,4,6 D) 4,8,64,8,64,8,6

Solve the Problem $\frac{8}{\square}-\frac{\square}{2}+(2+\square)^{2}=63$ A) $8,6,4$ B) $4,6,8$ C) $8,4,6$ D) $4,8,6$