Answer:
(-12 , 2)
Step-by-step explanation:
<u>GIVEN :-</u>
- Co-ordinates of one endpoint = (-4 , -10)
- Co-ordinates of the midpoint = (-8 , -4)
<u>TO FIND :-</u>
- Co-ordinates of another endpoint.
<u>FACTS TO KNOW BEFORE SOLVING :-</u>
<em><u>Section Formula :-</u></em>
Let AB be a line segment where co-ordinates of A = (x¹ , y¹) and co-ordinates of B = (x² , y²). Let P be the midpoint of AB . So , by using section formula , the co-ordinates of P =

<u>PROCEDURE :-</u>
Let the co-ordinates of another endpoint be (x , y)
So ,

First , lets solve for x.



Now , lets solve for y.



∴ The co-ordinates of another endpoint = (-12 , 2)
Consider triangles ADC and BEC.
1. BE⊥AC (statement
) and AD⊥BC;
CB≅CA (statement
)
Reason: Given.
2. ∠ADC (statement
) and ∠BEC are right angles.
Reason: Perpendicular lines form right (statement
) angles.
3. ∠BCE (statement
) = ∠ACD (statement
)
Reason: Reflexive Property of Congruence (statement
).
4. ΔADC≅ΔBEC (statement
).
Reason: HA Postulate (statement
).
Answer:
6+2y, since the tree is already 6 feet, it grows 2 feet per year so you add 2 feet to the 6 feet every year
Its a squere so divide 312 by 4=78
then tou can finsd the area
so 78 x 78 = so 6084 cm
thanks hope this helps!:)
Answer:
13 C
Step-by-step explanation:
15-2=13