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Apply the Pythagorean Theorem to find the distance between points B and C. A) 18 units B) 55 units C) 64 units D) 73 units

Apply the Pythagorean Theorem to find the distance between points B and C. A) 18 units-example-1

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2 votes

Answer:

the answer is d 73

Explanation:

User Lymp
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1 vote

Answer:


BC=√(73)

Explanation:

Notice that A, B, and C constitute the vertices of a right angle triangle, with the right angle at the vertex A.

If we count the number of squares separating B and A (one of the legs of the right angle triangle) we find 8 units.

If we count the number of squares separating C from A (the other leg of the right angle triangle), we get: 3 units.

Then, we apply the Pythagorean theorem to find that length of the triangle's hypotenuse which is the segment BC:


BC=hyp=√(8^2+3^2) =√(64+9) =√(73)

User Alex Fortin
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