I need a picture of this on a written paper, please!! :( Step 1: Start by drawing points P and Q. Then use a straightedge to draw line PQ passing through points P and Q. Step 2: Draw point R, not on PQ←→. Step 3: Use a straightedge to draw line PR passing through points P and R. Step 4: Set the width of a compass to about one-third the distance between P and R. Draw a circle with the center at P. Step 5: Label the intersection of ⨀P and PR←→ as point D. It should fall between points P and R. Label the intersection of ⨀P and PQ←→ as point C. It should fall between points P and Q. Step 6: Using the same compass setting from Step 4, draw a circle with the center at R. Label the point of intersection of ⨀R and PR←→ as point S. It should fall between points P and R. Label the other point of intersection as T. Step 7: Set the width of the compass to the distance between D and C. Step 8: Using this compass setting, draw a circle with the center at T. Label the points of intersection of ⨀R with ⨀T as points F and G. Step 9: Use a straightedge to draw either line RG or RF, whichever one appears to be parallel to line PQ←→. Step 10:

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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I need a picture of this on a written paper, please!! :(

Step 1:

Start by drawing points P and Q. Then use a straightedge to draw line PQ passing through points P and Q.

Step 2:

Draw point R, not on PQ←→.

Step 3:

Use a straightedge to draw line PR passing through points P and R.

Step 4:

Set the width of a compass to about one-third the distance between P and R. Draw a circle with the center at P.

Step 5:

Label the intersection of ⨀P and PR←→ as point D. It should fall between points P and R. Label the intersection of ⨀P and PQ←→ as point C. It should fall between points P and Q.

Step 6:

Using the same compass setting from Step 4, draw a circle with the center at R. Label the point of intersection of ⨀R and PR←→ as point S. It should fall between points P and R. Label the other point of intersection as T.

Step 7:

Set the width of the compass to the distance between D and C.

Step 8:

Using this compass setting, draw a circle with the center at T. Label the points of intersection of ⨀R with ⨀T as points F and G.

Step 9:

Use a straightedge to draw either line RG or RF, whichever one appears to be parallel to line PQ←→.

Step 10:

Scan or take a photo of your final construction and save this file. You will upload this file in the next activity in this lesson.

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