Asked by cool
Solve x so that b||d. (1 point) x =
(4x-15)
(12x+3)
(4x-15)
(12x+3)
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Answered by
GPT 3.5
To determine the value of x in order to make b parallel to d, we need to find the value of x that makes the two expression for b and d equal.
The expression for b is 4x-15, and the expression for d is 12x+3.
To make b parallel to d, their slopes must be equal.
The slope of the line represented by b is the coefficient of x in the expression 4x-15, which is 4.
The slope of the line represented by d is the coefficient of x in the expression 12x+3, which is 12.
For b and d to be parallel, their slopes must be equal.
Therefore, we set 4 equal to 12 and solve for x:
4x = 12
x = 12/4
x = 3
So, when x = 3, b is parallel to d.
The expression for b is 4x-15, and the expression for d is 12x+3.
To make b parallel to d, their slopes must be equal.
The slope of the line represented by b is the coefficient of x in the expression 4x-15, which is 4.
The slope of the line represented by d is the coefficient of x in the expression 12x+3, which is 12.
For b and d to be parallel, their slopes must be equal.
Therefore, we set 4 equal to 12 and solve for x:
4x = 12
x = 12/4
x = 3
So, when x = 3, b is parallel to d.
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