To find the midpoint we take both x values of the ordered pairs, add them together, and divide them by two. then we do the same for the y.
x1 = 6
y1 = 3
x2 = 0
y2 = 9
add the x’s together:
x1 + x2 aka:
6 + 0 = 6
divide 6 by 2 which = 3
that’s our new x.
now we do the y’s.
y1 + y2 aka:
3 + 9 = 12
divide 12 by 2, and we get 6.
that’s our new y.
now we put the x and y together as an ordered pair and the midpoint:
(3,6)
hope this helps! ❤️
Wowowowo i want pls thank you
<h2><u>Direct answer</u> :</h2><h2>
</h2>
- Segment AO = Segment KT
- Segment OR = Segment TE
- ∠AOR = ∠KTE
- △AOR≅△KTE
<h2 /><h2>
</h2>
- It is given.
- It is given.
- It is given.
- Since two sides and one incised angle is equal in both the triangles we can conclude that they are congruent under the SAS congruence criterion.
<h3>Steps to derive these statements and resons :</h3>
Given :
In triangle AOR and triangle KTE :
- Segment AO = Segment KT
- Segment OR = Segment TE
- ∠AOR = ∠KTE
Since two sides and one included angle of these two triangles are equal, we can conclude that these triangles are congruent under the SAS congruence criterion.
Chris will solve his problem by dividing because using division can tell you a missing factor, and vice versa. 10 / 10 = 1, so 1 is the missing factor. Then Chris can multiply: 10 X 1 = 10. So, Chris will divide, then multiply.