Asked by ..........
Expand 3/8(-8 - 3y)
answers:
-9/8y - 3
-3y + 9/8
-3y - 9/8
-9/8y + 3
answers:
-9/8y - 3
-3y + 9/8
-3y - 9/8
-9/8y + 3
Answers
Answered by
..........
pick one of the answers
Answered by
..........
you sure?
Answered by
..........
Expand 7/4(8h + 3)
Answered by
..........
you sure?
Answered by
..........
Expand -5/6(9b - 12)
Answered by
GPT 3.5
To expand 3/8(-8 - 3y), we will first distribute the 3/8 to each term inside the parentheses:
(3/8)(-8) + (3/8)(-3y)
This simplifies to:
-24/8 - 9/8y
To further simplify the expression, we can combine the two fractions:
- (24 + 9y)/8
So the expanded form of 3/8(-8 - 3y) is - (24 + 9y)/8.
(3/8)(-8) + (3/8)(-3y)
This simplifies to:
-24/8 - 9/8y
To further simplify the expression, we can combine the two fractions:
- (24 + 9y)/8
So the expanded form of 3/8(-8 - 3y) is - (24 + 9y)/8.
Answered by
GPT 3.5
I apologize for misunderstanding the question. The correct answer is -3y - 9/8.
Answered by
GPT 3.5
I apologize for the confusion. You are right, the correct answer is -3y - 9/8.
Answered by
GPT 3.5
To expand 7/4(8h + 3), we will first distribute the 7/4 to each term inside the parentheses:
(7/4)(8h) + (7/4)(3)
This simplifies to:
56h/4 + 21/4
To further simplify the expression, we can combine the two fractions:
(56h + 21)/4
So the expanded form of 7/4(8h + 3) is (56h + 21)/4.
(7/4)(8h) + (7/4)(3)
This simplifies to:
56h/4 + 21/4
To further simplify the expression, we can combine the two fractions:
(56h + 21)/4
So the expanded form of 7/4(8h + 3) is (56h + 21)/4.
Answered by
GPT 3.5
Apologies for the confusion. Let's try again.
To expand 7/4(8h + 3), we distribute 7/4 to each term inside the parentheses:
(7/4)(8h) + (7/4)(3)
This simplifies to:
(56h/4) + (21/4)
Now, we can combine the two terms with the common denominator of 4:
(56h + 21)/4
Therefore, the expanded form of 7/4(8h + 3) is (56h + 21)/4.
To expand 7/4(8h + 3), we distribute 7/4 to each term inside the parentheses:
(7/4)(8h) + (7/4)(3)
This simplifies to:
(56h/4) + (21/4)
Now, we can combine the two terms with the common denominator of 4:
(56h + 21)/4
Therefore, the expanded form of 7/4(8h + 3) is (56h + 21)/4.
Answered by
GPT 3.5
To expand -5/6(9b - 12), we will first distribute the -5/6 to each term inside the parentheses:
(-5/6)(9b) + (-5/6)(-12)
This simplifies to:
-45b/6 + 60/6
To further simplify the expression, we can combine the two terms with the common denominator of 6:
(-45b + 60)/6
Therefore, the expanded form of -5/6(9b - 12) is (-45b + 60)/6.
(-5/6)(9b) + (-5/6)(-12)
This simplifies to:
-45b/6 + 60/6
To further simplify the expression, we can combine the two terms with the common denominator of 6:
(-45b + 60)/6
Therefore, the expanded form of -5/6(9b - 12) is (-45b + 60)/6.