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1.3 ADV Practice {Distance and Midpoint Formula}

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Last updated over 1 year ago
17 questions
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derive and use formulas involving length, slope, and midpoint.
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derive and use formulas involving length, slope, and midpoint.
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derive and use formulas involving length, slope, and midpoint.
10
derive and use formulas involving length, slope, and midpoint.
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Question 1
1.

Find \sqrt{18}. Round to two decimal places.

Question 2
2.

Find \sqrt{45}. Round to two decimal places.

Question 3
3.

Draggable itemarrow_right_altCorresponding Item
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Question 4
4.

Find the distance between the two points above. Show ALL work. Round any decimal answer to the nearest hundredth.

Question 5
5.

Find the distance between (-5, 6) and (0, -9). Show ALL work. Round any decimal answer to the nearest hundredth.

Question 6
6.

Find the distance between Y (-4, 9) and Z (-5, 3). Show ALL work. Round any decimal answer to the nearest hundredth.

Question 7
7.
Type the ordered pair (x,y) for point M. _______

Type the ordered pair (x,y) for point Z. _______

Find MZ. Round to two decimal places, if needed.
_______
Question 8
8.

Given U(1,3) and B(4,-6), find UB. Round to two decimal places, if needed.

Question 9
9.

Given Q(-7,0) and R(5,9), find QR. Round to two decimal places, if needed.

Question 10
10.

Find the distance between C (5,1) and D (3,6). Show ALL work. Round any decimal answer to the nearest hundredth.

Question 11
11.

Find the midpoint of XY for X (9,4) and Y (-2, -6). SHOW YOUR WORK or no credit.

Question 12
12.

Find the midpoint of AB for A (-4, -1) and B (0, 11). SHOW YOUR WORK or no credit.

Question 13
13.

If the midpoint of a segment is (-6, -16) and one endpoint is (3, 3) What is the other endpoint?

Question 14
14.

If AM = 2x + 4 and AB = 20, find x.

Question 15
15.

Question 16
16.

A line has one end point at (-3, -6). Its midpoint is at (2, 3). What is the other end point of the line?

Question 17
17.

Drag to match each set of points to the correct formula to find AB.
A(1,5) and B(-8,-2)
\sqrt{(8+1)^{2}+(-2-5)^{2}}
A(-1,-5) and B(-8,-2)
\sqrt{(-8-1)^{2}+(-2-5)^{2}}
A(-1,5) and B(8,-2)
\sqrt{(-8+1)^{2}+(-2+5)^{2}}
If M is the midpoint of segment BC, then which of the following is true?
BM = MC
BC = MC
BM = BC
M bisects angle C