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59. Write the area A of a square as a function
of its perimeter P.
60. Write the area A of a circle as a function
of its circumference C.
61. Path of a Ball You throw a baseball to a child
25 feet away. The height y (in feet) of the baseball is
given by y = − (x^2)/10 x^2 + 3x + 6 where x is the horizontal
distance (in feet) from where you threw the ball.
Can the child catch the baseball while holding a baseball glove
at a height of 5 feet?
Enjoy.
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Hellooooooooooooo
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1/4P*2=A
C=2πr. A=πr^2 A=C/2^2
y= -(25^2)10/25^2+3*25+6
625. 625. 75
6250/625+81
y=91
No, he couldn't dream of catching that ball.
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According to the Question
In order to solve the questions, a little background information of angles and Pythagorean theorem is required.
59: Write the area A of a square as a function
of its perimeter P.
Given that the perimeter of the square = P
Therefore, length of one side of the square = P/4
Area of square = x ^2
A = P²/16
60. Write the area A of a circle as a function
of its circumference C.
Given Circumference = C
Therefore, Radius of the circle = C/2π
Area of a circle = π(C/2π)²
A = C²/4π
61. Path of a Ball You throw a baseball to a child
25 feet away. The height y (in feet) of the baseball is
given by y = − (x^2) /10 x^2 + 3x + 6 where x is the horizontal
distance (in feet) from where you threw the ball.
Can the child catch the baseball while holding a baseball glove
at a height of 5 feet?
y= - (25^2) 10/ 25^2 + 3*25 + 6
6250/625+81
Y =91
Also you can find it here: [mytutorsource.hk/blog/properties-of-right-angle-triangle-and-how-to-apply-pythagorean-theorem]
Last edited by pamshaw (2022-04-12 19:56:46)
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