Which statements about a line and its inverse are true? Select all that apply. Their slopes will always be the opposite reciprocal of each other. Their slopes will always be the reciprocal of each other. They may be parallel to each other. If their slopes are not equal, the lines will intersect each other on the line y = x. The inverse of any line in the form y = -x +n, where n is any real number, will always be defined by the same equation.

Holt Mcdougal Larson Pre-algebra: Student Edition 2012
1st Edition
ISBN:9780547587776
Author:HOLT MCDOUGAL
Publisher:HOLT MCDOUGAL
Chapter8: Linear Functions
Section8.5: Slope-intercept Form
Problem 6E
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Which statements about a line and its inverse are true? Select all that apply.
Their slopes will always be the opposite reciprocal of each other.
Their slopes will always be the reciprocal of each other.
They may be parallel to each other.
If their slopes are not equal, the lines will intersect each other on the line y = x.
The inverse of any line in the form y = -x +n, where n is any real number, will always be defined by the
same equation.
Transcribed Image Text:Which statements about a line and its inverse are true? Select all that apply. Their slopes will always be the opposite reciprocal of each other. Their slopes will always be the reciprocal of each other. They may be parallel to each other. If their slopes are not equal, the lines will intersect each other on the line y = x. The inverse of any line in the form y = -x +n, where n is any real number, will always be defined by the same equation.
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