A parabolic mirror to be used in a
1 answer:
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<h3>Correct Response;</h3>
- <u>The drawing of the front and side elevation is attached</u>;
The given scale = 2 squares to 1 m
Number of squares in the plane on which the front elevation is to be drawn = 16 squares
<h3>Front elevation;</h3>The number of squares in the width of the front elevation = 4 squares
The number of squares in the front part closest to the observer = 4 × 1 squares
Number of squares in the slant surface of the = 3 squares by 4 squares
- <u>Please find attached the drawing of the </u><u>front elevation</u><u> of the given </u><u>diagram</u>.
Using the same pattern as above, we have that the side elevation is given as follows;
The width of the lower side of the side elevation = 2 meters = 4 squares
The height of the side elevation = 2 meters = 4 squares
- <u>Please find attached the drawing of the required front and side elevation</u>;
Learn more about the front and side (view) elevation of an object here:
We need a perfect square, and we start with
This means that the binomial begins with , and
is the double product of
and the number we're looking for. So, that number is
. Since
we need to add (and subtract it to leave the expression untouched. So, we have