The midpoint of AB is M(2, –2). If the coordinates of A are (-2, 1), what are the coordinates of B?

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Q: The midpoint of AB is M (4, -5). If the coordinates of A are (6,-4), what are the coordinates of B?…

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Q: The midpoint of \overline{\text{AB}}AB is M(0, -4)M(0,−4). If the coordinates of AA are (-8,…

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Q: Find the midpoint of CD. M = (, X1+X2 _Yi+Y2 2 %3D C= (10,-1) and D = (-6,3) ([ ? ],[ ])

A: We can find the mid point of CD as below

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Q: In the diagram below of triangle GHJ, K is a midpoint of GH and L is a midpoint of HJ. If KL = 43 –…

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Q: The midpoint of AB is M(4,-2). If the coordinates of A are coordinates of B? (3, -6), what are the

A:

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A: The solution for the above question is as shown below.

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Q: The midpoint of AB is M(0, –4). If the coordinates of A are (2, –1), what are the coordinates of B?…

A: Given- The midpoint of ABis M0,-4. To Find- The coordinate of point B, if the coodinate of the point…

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Q: . Find the coordinates of if M is the midpoint of and M(2,-1).

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A: Use the given mid point formula and simplify.

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Q: T is the midpoint of RQ. If r = 12, and t = -3, find q.

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Q: The midpoint of AB is M (0, –4). If the coordinates of A are (-8, –7), what are the coordinates of…

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Q: Y. 14 12 10 8 6 D. --4-2 2. 6 8 10 12 14 A 4. 2. 4.

A: from midpoint formula

Q: V is the midpoint of UW and T is the midpoint of SU. If SW = x + 67 and TV = x + 29, what is SW? TV…

A:

Q: The midpoint of \overline{\text{AB}}AB is M(-5, -2)M(−5,−2). If the coordinates of AA are (-3,…

A: Topic- 2D Geometry

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Q: The midpoint of AB is M(5, -2)M(5,−2). If the coordinates of AA are (6, -5)(6,−5), what are the…

A: Mid point of a line joining two points(x1, y1) and  (x2, y2) is given byMid point = x1+ x22,y1+ y22

Q: Find the coordinates of the midpoint of AB. 3. A(0, 0), B(8, 2) 4. A(4, 7), B(2, 13) 5. A(-3, -6).…

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Q: The figure below is a parallelogram. Y 18x + 1 12x 89 ° W Given that m/X = (18x + 1) *, m/XWY =…

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Q: Consider AB in the coordinate plane below. 10 7 5 4 3. 2 A B 6 7 89 10 10-9 -8 -7 -6 -5 -4 -3 -2 -1…

A: i am going to solve the given problem by using some simple geometry to get the required result.