Brian is solving the equation x squared minus three-fourths x = 5. What value must be added to both sides of the equation to mak
e the left side a perfect-square trinomial?
2 answers:
Answer:

Step-by-step explanation:
Given the equation: 
To make the left hand side of the equation a perfect trinomial, we follow these steps.
Step 1: Divide the coefficient of x by 2.
Coefficient of x 

Step 2: Square your result from step 1

Therefore, to make the Left-Hand side a perfect-square trinomial, we add 9/64.
Answer:
Term to add is (3/8)^2 = 9/64
Step-by-step explanation:
Here, we want to know the value that must be added to make the equation a perfect square.
x^2 - 3/4x = 5
x^2 -3/4x -(3/8)^2+ (3/8)^2 = 5
x^2 -3/4x + (3/8)^2 = 5 + (3/8)^2
= (x-3/8)^2 = 5 + (3/8)^2
So the term to add is (3/8)^2 = 9/64
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Step-by-step explanation:
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Correct answer for E2020 users is 35
Answer:
Divide each term by −9 - 9 and simplify
Combine like terms in the first set and get
41.6x +52/2.6x + 13
I got 16x + 4
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