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anyanavicka [17]
3 years ago
5

Help, how do u find h?

Mathematics
1 answer:
ioda3 years ago
5 0
i am sure h is 15, it took me awhile, comment if u want to know why

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Ruby tosses a quarter off the main stree bridge into the St. John's River. The distance, in feet, the quarter is above the water
MatroZZZ [7]

Step-by-step explanation:

d(t) = -16t² + 96t + 112

A) The quarter's initial height is at t = 0.

d(0) = -16(0)² + 96(0) + 112

d(0) = 112

The quarter is tossed from a height of 112 feet.

B) The maximum height is at the vertex of the parabola, which is at x = -b/(2a).

t = -(96) / (2 × -16)

t = 3

The quarter reaches its maximum height after 3 seconds.

C) d(3) = -16(3)² + 96(3) + 112

d(3) = 256

The quarter reaches a maximum height of 256 feet.

D) When the quarter lands in the water, d(t) = 0.

0 = -16t² + 96t + 112

0 = t² − 6t − 7

0 = (t + 1) (t − 7)

t = -1 or 7

Since t can't be negative, t = 7.  So the quarter lands in the water after 7 seconds.

5 0
3 years ago
Why is 5x4 greater than 5x1/4
Mashcka [7]
<span>5x4 = 20
</span><span>5x1/4 = 5/4 or = 1.25

so 20 > 1.25 then </span><span>5x4 is greater than 5x1/4</span>
4 0
3 years ago
Read 2 more answers
Lol I need help with this one too
dsp73

Answer: 7.3

Step-by-step explanation:

The square root of 53 is 7.28010988928, and if you round that number to the nearest tenth it is 7.3.

3 0
3 years ago
А<br> С<br> If AB = 3 and BC = 7, AC = [?]
anastassius [24]
It should be 10. you add up ab and bc
6 0
3 years ago
The radioactive element americium-241 has a half-life of 432 years. How many years will it take a 10 gram mass of americium-241
geniusboy [140]
<h2>Answer: 816 years</h2>

This problem can be solved using the <u>Radioactive Half Life Formula: </u>

<u />

A=A_{o}.2^{\frac{-t}{h}}   (1)

Where:

A=2.7g is the final amount of the material

A_{o}=10g is the initial amount of the material

t is the time elapsed  (the quantity we are asked to find)

h=432y is the half life of americium-241

Knowing this, let's find t from (1):

2.7g=(10g).2^{\frac{-t}{432y}}  

\frac{2.7g}{10g}=2^{\frac{-t}{432y}}  

0.27g=2^{\frac{-t}{432y}}  

Applying natural logarithm in both sides:

ln(0.27g)=ln(2^{\frac{-t}{432y}})  

-1.309=-\frac{t}{432y}ln(2)  

-t=\frac{(-1.309)(432y)}{0.693}  

<u></u>

<u>Finally:</u>

t=816y

3 0
3 years ago
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