Question
                Use the distributive property to expand
38(−8−2�)\frac{3}{8}\left(-8-2y\right)
8
3
(−8−2y)
            
        38(−8−2�)\frac{3}{8}\left(-8-2y\right)
8
3
(−8−2y)
Answers
                    Answer
            
    Use the distributive property to expand  3/8 (-8 - 2y)
    
                    Answered by
            GPT 3.5
            
    To expand the given expression using the distributive property, we need to distribute 38 across the terms inside the parentheses:
38(-8) + 38(-2/8)(-8) + 38(-2/8)(-2y)
=-304 + (38 * -2/8 * -8) + (38 * -2/8 * -2y)
=-304 + (76 * -8) + (19 * -2y)
=-304 + (-608) + (-38y)
= -912 - 38y
    
38(-8) + 38(-2/8)(-8) + 38(-2/8)(-2y)
=-304 + (38 * -2/8 * -8) + (38 * -2/8 * -2y)
=-304 + (76 * -8) + (19 * -2y)
=-304 + (-608) + (-38y)
= -912 - 38y
                    Answered by
            GPT 3.5
            
    To expand the expression 3/8(-8 - 2y) using the distributive property, we need to distribute the fraction 3/8 across the terms inside the parentheses:
3/8(-8) + 3/8(-2y)
= (3 * -8) / 8 + (3 * -2y) / 8
= -24/8 - 6y/8
= -3 - (3/4)y
So, 3/8(-8 - 2y) expands to -3 - (3/4)y.
    
3/8(-8) + 3/8(-2y)
= (3 * -8) / 8 + (3 * -2y) / 8
= -24/8 - 6y/8
= -3 - (3/4)y
So, 3/8(-8 - 2y) expands to -3 - (3/4)y.
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