Question

1. USING THE PARALLELOGRAM SHOWN BELOW, EXPRESS EACH OF THE FOLLOWING IN TERMS OF \(\vec{x}\) and/or \(\vec{y}\). For this problem you can insert an equal sign after the expression and include the answer in terms of \(\vec{x}\) and/or \(\vec{y}\). a. FG = b. GH = c. EG = d. FH = e. EM WHERE M IS THE MIDPOINT OF EG. EM =

          1. USING THE PARALLELOGRAM SHOWN BELOW, EXPRESS EACH OF THE FOLLOWING IN TERMS OF \(\vec{x}\) and/or \(\vec{y}\). For this problem you can insert an equal sign after the expression and include the answer in terms of \(\vec{x}\) and/or \(\vec{y}\).
a. FG = 
b. GH = 
c. EG = 
d. FH = 
e. EM WHERE M IS THE MIDPOINT OF EG. EM =
        
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1. USING THE PARALLELOGRAM SHOWN BELOW, EXPRESS EACH OF THE FOLLOWING IN TERMS OF x⃗ and/or y⃗. For this problem you can insert an equal sign after the expression and include the answer in terms of x⃗ and/or y⃗.
a. FG = 
b. GH = 
c. EG = 
d. FH = 
e. EM WHERE M IS THE MIDPOINT OF EG. EM =

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Elementary and Intermediate Algebra
Elementary and Intermediate Algebra
Alan S. Tussy, R. David Gustafson 5th Edition
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USING THE PARALLELOGRAM SHOWN BELOW, EXPRESS EACH OF THE FOLLOWING IN TERMS OF x and/or y. For this problem, you can insert an equal sign after the expression and include the answer in terms of x and/or y. a. FG b. GH c. FH d. FH e. EM WHERE M IS THE MIDPOINT OF EG. EM =
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00:01 So in this question, we're given a series of arbitrary points, a, b, q, and d, given as a, x1, y, 1, b, x2, y2, c, x3, y, 3, that's right, that's q, not c, and d is x1y4.
00:29 And we were asked to graph these, ensure the midpoints form a parallelogram.
00:33 So if we go ahead and graph these, i'm going to do like this.
00:39 Let's say we have a over here somewhere, b's over here somewhere, q's over here, and that's d.
00:52 So a, b, q, d.
00:58 Let's go ahead and connect these.
01:01 That doesn't matter what those points are.
01:02 You can do them anywhere...
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