After a dilation centered at the origin, the image of CD is C'D'.
1 answer:
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Answer:
Step-by-step explanation:
Given:
The equation of the given line is
A point on the unknown line is (8, 5).
The unknown line is perpendicular to the line .
A line of the form where 'a' is a constant is a line parallel to the x axis. The line has a constant value for 'y' irrespective of the value of 'x'. The slope of such lines are equal to 0. So, slope of the known line is 0.
Now, when two lines are perpendicular, the product of their slopes is -1.
Let the slope of the unknown line be 'm', then:
undefined.
Therefore, the slope of the unknown line is undefined. A line parallel to y axis has undefined slope. So, the equation of the unknown line is of the form:
where, 'b' is a constant and is equal to the abscissa (x value) of the line.
As per question, (8, 5) lies on this line. Therefore, the value of 'x' is 8.
So, the equation of the unknown line is
Hi there!
The answer is D.
We need to isolate each square root. We can simply do this by adding
to both sides of the equation.
When we isolated the square roots, our equation looks like this:
Now we can easily square both sides of the equation, which would have been much harder earlier.
~ Hope this helps you!
The answer is D.
We need to isolate each square root. We can simply do this by adding
When we isolated the square roots, our equation looks like this:
Now we can easily square both sides of the equation, which would have been much harder earlier.
~ Hope this helps you!