Determine whether the statement is true or false.
1 answer:
The slope and intercept form of the equation of a straight line graph is
False: <em>Graphs of two lines either </em><em>intersect </em><em>in one point or do not </em><em>intersect</em><em>. Thus graphs of </em><em>two lines</em><em> may have one point or no points in common</em>
False: <em>Graphs of two </em><em>lines </em><em>either intersect in one point or overlap. Thus graphs of two lines may have one point or an </em><em>infinite </em><em>number of </em><em>points </em><em>in common</em>
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Reason:
First statement;
<em>Graphs of two lines either intersect in one point or do not intersect. Thus graphs of two lines may have one point or no points in common</em>
The above statement is false; graphs of two lines may have an infinite number of points in common when they have the same slope and y-intercept
Second statement;
<em>Graphs of two lines either intersect in one point or overlap. Thus graphs of two lines may have one point or an </em><em>infinite </em><em>number of points in common </em>
The above statement is false; graphs of two lines that have the same slope but different y-intercept never intersect
Learn more about the number of solution of straight line graphs here:
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The one is the same everywhere so we ignore it.
Choice B