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Sergio039 [100]
3 years ago
15

What values of x would make the following equation true?

Mathematics
2 answers:
bixtya [17]3 years ago
8 0
There are many ways to do this. Such ways are using the quadratic formula, completing the square, etc.
We have x^2+10x-21=0 We can add 46 to both sides so the -21 becomes a +25. by doing that, we get x^2+10x+25=46 This can be wrote as (x+5)^2=46 We solve the square root and get (x+5)= +-\sqrt{46} (The +- is a plus minus sign.) Subtract five on both sides to get x=-5+- \sqrt{46}
The answer is C.
zlopas [31]3 years ago
8 0

There are many ways to do this. Such ways are using the quadratic formula, completing the square, etc.

We have  We can add 46 to both sides so the -21 becomes a +25. by doing that, we get  This can be wrote as  We solve the square root and get  (The +- is a plus minus sign.) Subtract five on both sides to get  

The answer is C.

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Answer:

Yes the Quadrilateral is a Parallelogram.

Step-by-step explanation:

A parallelogram can be defined as a quadrilateral i.e a geometric shape with four sides that has opposite sides parallel and equal in length.

From the question, we are given the following points

P(2, 2), Q(1, -3), R(-4, 2), S(-3, 7)

Given points: (x1, y1) and (x2, y2)

The formula would be

√(x2 - x1)² +(y2 - y1)²

a) P(2, 2), Q(1, -3)

Length PQ = √(1 - 2)² +(-3 - 2)² = √-1² + -5² = √26

b) R(-4, 2), S(-3, 7)

Length RS = √(-3 - (-4))² + (7 - 2) ² = √ 1² + 5² = √26

c) R(-4, 2), Q(1, -3)

Length RQ = √(1 - (-4))² + (-3 - 2)² = √5² + 5² = √(25 + 25) = √50

d) S(-3, 7), P(2, 2)

Length SP = √(2 - (-3))² + (2 - 7)² = √5² +(-5)² = √(25 + 25) = √50

From the above solution, we can see that

Length PQ = Length RS

Length RQ = Length SP

This means the opposite sides are parallel and equal in length, hence it is a Parallelogram.

8 0
3 years ago
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