How to find the midpoint of a line segment Flashcards - PSAT Math

Question

A line segment has endpoints (0,4) and (5,6). What are the coordinates of the midpoint?

Answer

A line segment has endpoints (0,4) and (5,6). To find the midpoint, use the midpoint formula:

X: (x1+x2)/2 = (0+5)/2 = 2.5

Y: (y1+y2)/2 = (4+6)/2 = 5

The coordinates of the midpoint are (2.5,5).

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Question

Find the midpoint between (-3,7) and (5,-9)

Answer

You can find the midpoint of each coordinate by averaging them. In other words, add the two x coordinates together and divide by 2 and add the two y coordinates together and divide by 2.

x-midpoint = (-3 + 5)/2 = 2/2 = 1

y-midpoint = (7 + -9)/2 = -2/2 = -1

(1,-1)

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Question

Find the coordinates for the midpoint of the line segment that spans from (1, 1) to (11, 11).

Answer

The correct answer is (6, 6). The midpoint formula is ((x1 + x2)/2),((y1 + y2)/2) So 1 + 11 = 12, and 12/2 = 6 for both the x and y coordinates.

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Question

What is the midpoint between the points (–1, 2) and (3, –6)?

Answer

midpoint = ((x1 + x2)/2, (y1 + y2)/2)

= ((–1 + 3)/2, (2 – 6)/2)

= (2/2, –4/2)

= (1,–2)

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Question

$\overline{AB}$ has endpoints and .

What is the midpoint of $\overline{AB}$ ?

Answer

The midpoint is simply the point halfway between the x-coordinates and halfway between the y-coordinates:

Sum the x-coordinates and divide by 2:

$11\div 2=5.5$

Sum the y-coordinates and divide by 2:

$13\div 2=6.5$

Therefore the midpoint is (5.5, 6.5).

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Question

A line segment connects the points $(-1,4)$ and $(3,16)$ . What is the midpoint of this segment?

Answer

To solve this problem you will need to use the midpoint formula:

$midpoint = (\frac{x_{1}+x_{2}}{2},\frac{y_{1}+y_{2}}{2} )$

Plug in the given values for the endpoints of the segment: $(-1,4)$ and $(3,16)$ .

$midpoint = (\frac{-1+3}{2},\frac{4+16}{2} ) = (\frac{2}{2}, \frac{20}{2}) = (1, 10)$

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Question

What is the midpoint between and ?

Answer

The midpoint is the point halfway between the two endpoints, so sum up the coordinates and divide by 2:

$(\frac{1+5}{2},\frac{4+12}{2})=(\frac{6}{2},\frac{16}{2})=(3,8)$

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Question

A line segment has endpoints (0,4) and (5,6). What are the coordinates of the midpoint?

Answer

A line segment has endpoints (0,4) and (5,6). To find the midpoint, use the midpoint formula:

X: (x1+x2)/2 = (0+5)/2 = 2.5

Y: (y1+y2)/2 = (4+6)/2 = 5

The coordinates of the midpoint are (2.5,5).

Compare your answer with the correct one above

Question

Find the midpoint between (-3,7) and (5,-9)

Answer

You can find the midpoint of each coordinate by averaging them. In other words, add the two x coordinates together and divide by 2 and add the two y coordinates together and divide by 2.

x-midpoint = (-3 + 5)/2 = 2/2 = 1

y-midpoint = (7 + -9)/2 = -2/2 = -1

(1,-1)

Compare your answer with the correct one above

Question

Find the coordinates for the midpoint of the line segment that spans from (1, 1) to (11, 11).

Answer

The correct answer is (6, 6). The midpoint formula is ((x1 + x2)/2),((y1 + y2)/2) So 1 + 11 = 12, and 12/2 = 6 for both the x and y coordinates.

Compare your answer with the correct one above

Question

What is the midpoint between the points (–1, 2) and (3, –6)?

Answer

midpoint = ((x1 + x2)/2, (y1 + y2)/2)

= ((–1 + 3)/2, (2 – 6)/2)

= (2/2, –4/2)

= (1,–2)

Compare your answer with the correct one above

Question

$\overline{AB}$ has endpoints and .

What is the midpoint of $\overline{AB}$ ?

Answer

The midpoint is simply the point halfway between the x-coordinates and halfway between the y-coordinates:

Sum the x-coordinates and divide by 2:

$11\div 2=5.5$

Sum the y-coordinates and divide by 2:

$13\div 2=6.5$

Therefore the midpoint is (5.5, 6.5).

Compare your answer with the correct one above

Question

A line segment connects the points $(-1,4)$ and $(3,16)$ . What is the midpoint of this segment?

Answer

To solve this problem you will need to use the midpoint formula:

$midpoint = (\frac{x_{1}+x_{2}}{2},\frac{y_{1}+y_{2}}{2} )$

Plug in the given values for the endpoints of the segment: $(-1,4)$ and $(3,16)$ .

$midpoint = (\frac{-1+3}{2},\frac{4+16}{2} ) = (\frac{2}{2}, \frac{20}{2}) = (1, 10)$

Compare your answer with the correct one above

Question

What is the midpoint between and ?

Answer

The midpoint is the point halfway between the two endpoints, so sum up the coordinates and divide by 2:

$(\frac{1+5}{2},\frac{4+12}{2})=(\frac{6}{2},\frac{16}{2})=(3,8)$

Compare your answer with the correct one above

Question

A line segment has endpoints (0,4) and (5,6). What are the coordinates of the midpoint?

Answer

A line segment has endpoints (0,4) and (5,6). To find the midpoint, use the midpoint formula:

X: (x1+x2)/2 = (0+5)/2 = 2.5

Y: (y1+y2)/2 = (4+6)/2 = 5

The coordinates of the midpoint are (2.5,5).

Compare your answer with the correct one above

Question

Find the midpoint between (-3,7) and (5,-9)

Answer

You can find the midpoint of each coordinate by averaging them. In other words, add the two x coordinates together and divide by 2 and add the two y coordinates together and divide by 2.

x-midpoint = (-3 + 5)/2 = 2/2 = 1

y-midpoint = (7 + -9)/2 = -2/2 = -1

(1,-1)

Compare your answer with the correct one above

Question

Find the coordinates for the midpoint of the line segment that spans from (1, 1) to (11, 11).

Answer

The correct answer is (6, 6). The midpoint formula is ((x1 + x2)/2),((y1 + y2)/2) So 1 + 11 = 12, and 12/2 = 6 for both the x and y coordinates.

Compare your answer with the correct one above

Question

What is the midpoint between the points (–1, 2) and (3, –6)?

Answer

midpoint = ((x1 + x2)/2, (y1 + y2)/2)

= ((–1 + 3)/2, (2 – 6)/2)

= (2/2, –4/2)

= (1,–2)

Compare your answer with the correct one above

Question

$\overline{AB}$ has endpoints and .

What is the midpoint of $\overline{AB}$ ?

Answer

The midpoint is simply the point halfway between the x-coordinates and halfway between the y-coordinates:

Sum the x-coordinates and divide by 2:

$11\div 2=5.5$

Sum the y-coordinates and divide by 2:

$13\div 2=6.5$

Therefore the midpoint is (5.5, 6.5).

Compare your answer with the correct one above

Question

A line segment connects the points $(-1,4)$ and $(3,16)$ . What is the midpoint of this segment?

Answer

To solve this problem you will need to use the midpoint formula:

$midpoint = (\frac{x_{1}+x_{2}}{2},\frac{y_{1}+y_{2}}{2} )$

Plug in the given values for the endpoints of the segment: $(-1,4)$ and $(3,16)$ .

$midpoint = (\frac{-1+3}{2},\frac{4+16}{2} ) = (\frac{2}{2}, \frac{20}{2}) = (1, 10)$

Compare your answer with the correct one above

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How to find the midpoint of a line segment - PSAT Math

A line segment has endpoints (0,4) and (5,6). What are the coordinates of the midpoint?

A line segment has endpoints (0,4) and (5,6). To find the midpoint, use the midpoint formula: X: (x1+x2)/2 = (0+5)/2 = 2.5 Y: (y1+y2)/2 = (4+6)/2 = 5 The coordinates of the midpoint are (2.5,5).

Find the midpoint between (-3,7) and (5,-9)

You can find the midpoint of each coordinate by averaging them. In other words, add the two x coordinates together and divide by 2 and add the two y coordinates together and divide by 2. x-midpoint = (-3 + 5)/2 = 2/2 = 1 y-midpoint = (7 + -9)/2 = -2/2 = -1 (1,-1)

Find the coordinates for the midpoint of the line segment that spans from (1, 1) to (11, 11).

The correct answer is (6, 6). The midpoint formula is ((x1 + x2)/2),((y1 + y2)/2) So 1 + 11 = 12, and 12/2 = 6 for both the x and y coordinates.

What is the midpoint between the points (–1, 2) and (3, –6)?

midpoint = ((x1 + x2)/2, (y1 + y2)/2) = ((–1 + 3)/2, (2 – 6)/2) = (2/2, –4/2) = (1,–2)

has endpoints and . What is the midpoint of ?

The midpoint is simply the point halfway between the x-coordinates and halfway between the y-coordinates: Sum the x-coordinates and divide by 2: Sum the y-coordinates and divide by 2: Therefore the midpoint is (5.5, 6.5).

A line segment connects the points and . What is the midpoint of this segment?

To solve this problem you will need to use the midpoint formula: Plug in the given values for the endpoints of the segment: and .

What is the midpoint between and ?

The midpoint is the point halfway between the two endpoints, so sum up the coordinates and divide by 2:

A line segment has endpoints (0,4) and (5,6). What are the coordinates of the midpoint?

A line segment has endpoints (0,4) and (5,6). To find the midpoint, use the midpoint formula: X: (x1+x2)/2 = (0+5)/2 = 2.5 Y: (y1+y2)/2 = (4+6)/2 = 5 The coordinates of the midpoint are (2.5,5).

Find the midpoint between (-3,7) and (5,-9)

You can find the midpoint of each coordinate by averaging them. In other words, add the two x coordinates together and divide by 2 and add the two y coordinates together and divide by 2. x-midpoint = (-3 + 5)/2 = 2/2 = 1 y-midpoint = (7 + -9)/2 = -2/2 = -1 (1,-1)

Find the coordinates for the midpoint of the line segment that spans from (1, 1) to (11, 11).

The correct answer is (6, 6). The midpoint formula is ((x1 + x2)/2),((y1 + y2)/2) So 1 + 11 = 12, and 12/2 = 6 for both the x and y coordinates.

What is the midpoint between the points (–1, 2) and (3, –6)?

midpoint = ((x1 + x2)/2, (y1 + y2)/2) = ((–1 + 3)/2, (2 – 6)/2) = (2/2, –4/2) = (1,–2)

has endpoints and . What is the midpoint of ?

The midpoint is simply the point halfway between the x-coordinates and halfway between the y-coordinates: Sum the x-coordinates and divide by 2: Sum the y-coordinates and divide by 2: Therefore the midpoint is (5.5, 6.5).

A line segment connects the points and . What is the midpoint of this segment?

To solve this problem you will need to use the midpoint formula: Plug in the given values for the endpoints of the segment: and .

What is the midpoint between and ?

The midpoint is the point halfway between the two endpoints, so sum up the coordinates and divide by 2:

A line segment has endpoints (0,4) and (5,6). What are the coordinates of the midpoint?

A line segment has endpoints (0,4) and (5,6). To find the midpoint, use the midpoint formula: X: (x1+x2)/2 = (0+5)/2 = 2.5 Y: (y1+y2)/2 = (4+6)/2 = 5 The coordinates of the midpoint are (2.5,5).

Find the midpoint between (-3,7) and (5,-9)

You can find the midpoint of each coordinate by averaging them. In other words, add the two x coordinates together and divide by 2 and add the two y coordinates together and divide by 2. x-midpoint = (-3 + 5)/2 = 2/2 = 1 y-midpoint = (7 + -9)/2 = -2/2 = -1 (1,-1)

Find the coordinates for the midpoint of the line segment that spans from (1, 1) to (11, 11).

The correct answer is (6, 6). The midpoint formula is ((x1 + x2)/2),((y1 + y2)/2) So 1 + 11 = 12, and 12/2 = 6 for both the x and y coordinates.

What is the midpoint between the points (–1, 2) and (3, –6)?

midpoint = ((x1 + x2)/2, (y1 + y2)/2) = ((–1 + 3)/2, (2 – 6)/2) = (2/2, –4/2) = (1,–2)

has endpoints and . What is the midpoint of ?

The midpoint is simply the point halfway between the x-coordinates and halfway between the y-coordinates: Sum the x-coordinates and divide by 2: Sum the y-coordinates and divide by 2: Therefore the midpoint is (5.5, 6.5).

A line segment connects the points and . What is the midpoint of this segment?

To solve this problem you will need to use the midpoint formula: Plug in the given values for the endpoints of the segment: and .

A line segment has endpoints (0,4) and (5,6). To find the midpoint, use the midpoint formula:

X: (x1+x2)/2 = (0+5)/2 = 2.5

Y: (y1+y2)/2 = (4+6)/2 = 5

The coordinates of the midpoint are (2.5,5).

You can find the midpoint of each coordinate by averaging them. In other words, add the two x coordinates together and divide by 2 and add the two y coordinates together and divide by 2.

x-midpoint = (-3 + 5)/2 = 2/2 = 1

y-midpoint = (7 + -9)/2 = -2/2 = -1

(1,-1)

midpoint = ((x1 + x2)/2, (y1 + y2)/2)

= ((–1 + 3)/2, (2 – 6)/2)

= (2/2, –4/2)

= (1,–2)

$\overline{AB}$ has endpoints and .

What is the midpoint of $\overline{AB}$ ?

The midpoint is simply the point halfway between the x-coordinates and halfway between the y-coordinates:

Sum the x-coordinates and divide by 2:

$11\div 2=5.5$

Sum the y-coordinates and divide by 2:

$13\div 2=6.5$

Therefore the midpoint is (5.5, 6.5).

A line segment connects the points $(-1,4)$ and $(3,16)$ . What is the midpoint of this segment?

To solve this problem you will need to use the midpoint formula:

$midpoint = (\frac{x_{1}+x_{2}}{2},\frac{y_{1}+y_{2}}{2} )$

Plug in the given values for the endpoints of the segment: $(-1,4)$ and $(3,16)$ .

$midpoint = (\frac{-1+3}{2},\frac{4+16}{2} ) = (\frac{2}{2}, \frac{20}{2}) = (1, 10)$

The midpoint is the point halfway between the two endpoints, so sum up the coordinates and divide by 2:

$(\frac{1+5}{2},\frac{4+12}{2})=(\frac{6}{2},\frac{16}{2})=(3,8)$

A line segment has endpoints (0,4) and (5,6). To find the midpoint, use the midpoint formula:

X: (x1+x2)/2 = (0+5)/2 = 2.5

Y: (y1+y2)/2 = (4+6)/2 = 5

The coordinates of the midpoint are (2.5,5).

You can find the midpoint of each coordinate by averaging them. In other words, add the two x coordinates together and divide by 2 and add the two y coordinates together and divide by 2.

x-midpoint = (-3 + 5)/2 = 2/2 = 1

y-midpoint = (7 + -9)/2 = -2/2 = -1

(1,-1)

midpoint = ((x1 + x2)/2, (y1 + y2)/2)

= ((–1 + 3)/2, (2 – 6)/2)

= (2/2, –4/2)

= (1,–2)

$\overline{AB}$ has endpoints and .

What is the midpoint of $\overline{AB}$ ?

The midpoint is simply the point halfway between the x-coordinates and halfway between the y-coordinates:

Sum the x-coordinates and divide by 2:

$11\div 2=5.5$

Sum the y-coordinates and divide by 2:

$13\div 2=6.5$

Therefore the midpoint is (5.5, 6.5).

A line segment connects the points $(-1,4)$ and $(3,16)$ . What is the midpoint of this segment?

To solve this problem you will need to use the midpoint formula:

$midpoint = (\frac{x_{1}+x_{2}}{2},\frac{y_{1}+y_{2}}{2} )$

Plug in the given values for the endpoints of the segment: $(-1,4)$ and $(3,16)$ .

$midpoint = (\frac{-1+3}{2},\frac{4+16}{2} ) = (\frac{2}{2}, \frac{20}{2}) = (1, 10)$

The midpoint is the point halfway between the two endpoints, so sum up the coordinates and divide by 2:

$(\frac{1+5}{2},\frac{4+12}{2})=(\frac{6}{2},\frac{16}{2})=(3,8)$

A line segment has endpoints (0,4) and (5,6). To find the midpoint, use the midpoint formula:

X: (x1+x2)/2 = (0+5)/2 = 2.5

Y: (y1+y2)/2 = (4+6)/2 = 5

The coordinates of the midpoint are (2.5,5).

You can find the midpoint of each coordinate by averaging them. In other words, add the two x coordinates together and divide by 2 and add the two y coordinates together and divide by 2.

x-midpoint = (-3 + 5)/2 = 2/2 = 1

y-midpoint = (7 + -9)/2 = -2/2 = -1

(1,-1)

midpoint = ((x1 + x2)/2, (y1 + y2)/2)

= ((–1 + 3)/2, (2 – 6)/2)

= (2/2, –4/2)

= (1,–2)

$\overline{AB}$ has endpoints and .

What is the midpoint of $\overline{AB}$ ?

The midpoint is simply the point halfway between the x-coordinates and halfway between the y-coordinates:

Sum the x-coordinates and divide by 2:

$11\div 2=5.5$

Sum the y-coordinates and divide by 2:

$13\div 2=6.5$

Therefore the midpoint is (5.5, 6.5).

A line segment connects the points $(-1,4)$ and $(3,16)$ . What is the midpoint of this segment?

To solve this problem you will need to use the midpoint formula:

$midpoint = (\frac{x_{1}+x_{2}}{2},\frac{y_{1}+y_{2}}{2} )$

Plug in the given values for the endpoints of the segment: $(-1,4)$ and $(3,16)$ .

$midpoint = (\frac{-1+3}{2},\frac{4+16}{2} ) = (\frac{2}{2}, \frac{20}{2}) = (1, 10)$