( - 10, - 22 )
using the midpoint formula,
let the other endpoint have coordinates (x, y) then
(2 + x ) = - 4 ( multiply through by 2 )
2 + x = - 8 ( subtract 2 from both sides ) then
x = -8 - 2 = - 10 ← value of x-coordinate
Similarly for y-coordinate
(8 + y ) = - 7 ( multiply through by 2 )
8 + y = - 14 ( subtract 8 from both sides )
y = - 14 - 8 = - 22 ← y -coordinate
the other endpoint is ( - 10, - 22 )
Answer:
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Step-by-step explanation:
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As per the given data, he value of c that makes a perfect square trinomial is c = 9.
A trinomial is a polynomial composed of three terms or monomials in elementary algebra.
To determine the value of c that makes a perfect square trinomial, we need to use the formula:
In this case, we want to find two numbers a and b such that:
Expanding the right-hand side, we get:
Comparing the two expressions, we see that:
The linear coefficient of x is 2a
The constant term is
Therefore, we need to find a number a such that 2a = 6 and a^2 = c. Solving for a, we get a = 3, and substituting into a^2 = c, we get c = 9.
Therefore, the value of c that makes a perfect square trinomial is c = 9.
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Answer:
Step-by-step explanation: