The midpoint of the segment is approximately (3, 2.5).
The midpoint of a line segment is given as,
x = (a + c)/2
y = (b + d) / 2
Where (x, y) is the midpoint and (a, b) and (c, d) are the two endpoints.
We have,
To find the midpoint of the segment between two points, we take the average of their x-coordinates and the average of their y-coordinates.
Midpoint = ((x1 + x2)/2, (y1 + y2)/2)
where (x1, y1) = (-1, 2) and (x2, y2) = (7, 3)
Midpoint
= ((-1 + 7)/2, (2 + 3)/2)
= (6/2, 5/2)
= (3, 2.5)
Therefore,
The midpoint of the segment is approximately (3, 2.5).
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Answer:
Step-by-step explanation:
First, these are points in a plane, hence should be (-1,2) and (7,3)
Then we'll have
-1+7=6/2=3
2+3=5/2=2.5
Then midpoint is (3,2.5)
The slope between (2,10) and (9,1) is -9/7.
We have given that,
(x1,y1)=(2,10) and(x2,y2)= (9,1).
Slope=rise/run
Sope=y2-y1/x2-x1
use the given values in above formula so we get,
1-10/9-2=-9/7
So, the slope is -9/7.
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your answer is C- 3.75 bc u need to divide 56.25 by 15 to get 3.75 hope this helps also can i have brainliest :)
50/90-y=5/18
Answer:
y = 5/18
Step-by-step explanation:
50/90-y=5/18
Lets simplify our fractions
50/90 = 5/9 (divide top and bottom by 10)
5/9 - y = 5/18
Subtract 5/9 from each side
5/9 -5/9 -y = 5/18 - 5/9
-y = 5/18 - 5/9
We need to get a common denominator of 18
-y = 5/18 - 5/9 *2/2
-y = 5/18 -10/18
-y = -5/18
Multiply each side by -1
-1*-y = -5/18 * -1
y = 5/18
MLB=104°
AC= 20cm
mLC=
AB =
CB -
Answer:
∠C = 37° ,
AB = 26.54 cm ,
BC= 33.27 cm
Step-by-step explanation:
Given that in triangle ABC
∠A = 39° AC = 20 cm
∠B = 104°
∵ sum of all the three angles of triangle = 180°
So, ∠C = 180° - ( ∠A + ∠B)
∠C = 180° - (39° + 104°)
∠C = 37°
Now Tan 37° =
Or, AB =
So, AB = 26.54 cm
Again, Sin 37° =
So, BC =
Or, BC =
∴ BC= 33.27 cm
Hence ∠C = 37° , AB = 26.54 cm , BC= 33.27 cm Answer
Answer: I'm pretty sure it would be either A or C but I'm leading toward C. C is your final answer
Step-by-step explanation: