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nalin [4]
3 years ago
13

The table shows the approximate height of a projectile x seconds after being fired into the air. Which equation models the heigh

t, y, x seconds after firing? y = –10(x)(x – 5) y = 10(x)(x – 5) y = –10(x – 5) y = 10(x – 5)The table shows the approximate height of a projectile x seconds after being fired into the air.
Which equation models the height, y, x seconds after firing?

y = –10(x)(x – 5)
y = 10(x)(x – 5)
y = –10(x – 5)
y = 10(x – 5)
Mathematics
2 answers:
antoniya [11.8K]3 years ago
8 0

HELLLOOOO, the answer is A..............goodbye

jeka943 years ago
4 0
Data on the missing table.
time (seconds)  x ; 0   1    2     3    4     5
height (meters) y ; 0  40  60  60  40  0
        
We simply substitute the values of x and y to see if they are equal.
x = 2 ; y = 60
y = -10(x) (x-5)
60 = -10(2) (2-5)
60 = -20 (-3)
60 = 60    CORRECT

y = 10(x) (x-5)
60 = 10(2) (2-5)
60 = 20 (-3)
60 = -60  INCORRECT

y = -10(x-5)
60 = -10(2-5)
60 = -10(-3)
60 = 30  INCORRECT

 y = 10(x-5)
60 = 10(2-5)
60 = 10(-3)
60 = -30 INCORRECT

The equation that models the height,y, x seconds after firing is y = -10(x) (x-5)
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kow [346]
There are two acceptable ways of solving this. I'll show both (just in case one of them doesn't align with the information from your textbook).

Option 1 (fast and easy):

The following is the equation for the area of a regular pentagon with side length s.

A= \dfrac{s^2}{4} \times \sqrt{5(5+2\sqrt{5})}

Plug s=12 into the equation.

A= \dfrac{12^2}{4} \times \sqrt{5(5+2\sqrt{5})}

\approx 247.7

The third choice should be your answer.

Option 2 (much more complicated):

The area of a regular polygon can be solved with the following formula.

A=\dfrac{\text{perimeter} \times \text{apothem}}{2}

Let's solve for the apothem.

A pentagon can be divided into 5 congruent isosceles triangles. The vertex angle will be 360/5, or 72 degrees.

An isosceles triangle can be divided into two right triangles. One of the angles of the right triangle will be 72/2, or 36 degrees.

The leg opposite of the 36 degree angle will be 12/2, or 6 inches long.

\text{apothem}=\dfrac{6}{\tan{36}}

\approx 8.26

The apothem is about 8.26 inches.
The perimeter is 12*5, or 60 inches.

A=\dfrac{\text{perimeter} \times \text{apothem}}{2}

=\dfrac{60 \times 8.26}{2}

\approx 247.8

(it seems that we're off by 0.1 due to rounding errors)

The answer is the third choice. Hope this helps! :)
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Step-by-step explanation:

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Checked answer:

25.50 x 48= 1224

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