I need to find the missing leg to this right triangle. The hypotenuse is 4 inches, and one of the legs is 3 inches. What is the measure of the missing leg and how did you get to that answer? Thanks!
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Pythagoras' theorem:
a(squared) +b(squared) = c(squared)
c refers to the hypotenuse
this means that if you square both sides and add them up, you get the length of the hypotenuse squared
so,
3(squared) + b(squared) = 4(squared)
9+b(squared) = 16
b(squared) = 7
b = √7
hope i helped :)
a(squared) +b(squared) = c(squared)
c refers to the hypotenuse
this means that if you square both sides and add them up, you get the length of the hypotenuse squared
so,
3(squared) + b(squared) = 4(squared)
9+b(squared) = 16
b(squared) = 7
b = √7
hope i helped :)
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In a right triangle, the hypotenuse is 4 inches,
and one of the legs is 3 inches.
The measure of the missing leg is
√(4^2 - 3^2) = √7 = 2.646 inches.
and one of the legs is 3 inches.
The measure of the missing leg is
√(4^2 - 3^2) = √7 = 2.646 inches.
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you do 3 squared + b squared= 4 squared
so 9+b=16
then 16-9
so you have 7=b squared
then the square root of 7 is the length of the other leg
That's Pythagorean theorem.
so 9+b=16
then 16-9
so you have 7=b squared
then the square root of 7 is the length of the other leg
That's Pythagorean theorem.
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Hint: hypotenuse^2 - leg^2 = other_leg^2 by Pythagoras.
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a^2 + b^2 = c^2
3^2 + b^2 = 4^2
9 + b^2 = 16
b^2 = 7
b = √7
3^2 + b^2 = 4^2
9 + b^2 = 16
b^2 = 7
b = √7
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the answer is the square root of 7