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sergij07 [2.7K]
4 years ago
13

CAN SOMEONE PLZ HEP!?!?!?

Mathematics
1 answer:
kaheart [24]4 years ago
6 0
The area of the collector panel is (its length) x (its width).

You know the long dimension ... it's 12 feet.
You need to find the short dimension.

The short dimension is the hypotenuse of the right triangle at the end of
the whole setup ,,, the triangle colored black.

In that right triangle, the leg standing up is 5-ft, and the acute angle 
that's down on the roof is 54° degrees.  Can you find the length of
the hypotenuse with this much information ?

How about . . . . .  <u>sin(54°) = 5 / hypotenuse</u><u>  ?</u>
(This is the big breakthrough.  From here, the answer
practically falls into your lap.)

Multiply each side by 'hypotenuse'  :      sin(54°) x (hypotenuse)  = 5

Divide each side by  sin(54°) :          Hypotenuse = 5 / sin(54°)

And there it is.       

Area of the collector = (12-ft) x [ 5-ft / sin(54°) ]

That's    (60 square feet) / sin(54°)  =  <em>74.164 square feet</em> (rounded)
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melamori03 [73]

Answer:

x < 8

Step-by-step explanation:

Given

x + 4 < 12

Isolate x on the left side by subtracting 4 from both sides

x < 8 ← is the solution

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You go to a Christmas fair with a big Ferris wheel. The wheel has ten seats, and two people are placed on each seat. Every minut
monitta

60 people have ridden the wheel in 30 minutes

The time is given as:

Time =30 \minutes

The number of seats on the wheel is given as:

Seats = 10\\

The number of people on a seat is given as:

People =2

Every minute a seat exits the platform.

This means that, 2 people exit the platform every minute

So, the number (n) of people that exit the platform after 30 minutes would be:

n =People \times Time

This gives

n = 2\times 30

Multiply

n = 60

Hence, 60 people have ridden the wheel

Read more about proportions at:

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3 0
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PLEASE HELP. TAKE AT HOME TEST. if u = LN5 and v = LN2, write LN8/15 in terms of u and v. (8/15 is 8 over 25)
astra-53 [7]

Answer:

\ln( \frac{8}{25} )  = 3v  -  2u

Step-by-step explanation:

We have that

u=  \ln(5)

and

v =  \ln2

This implies that;

5 =  {e}^{u}

and

2 =  {e}^{v}

Now find and expresion for

\ln( \frac{8}{25} )

Which is

\ln( \frac{8}{25} )  =  ln(8)  -  ln(25)

\ln( \frac{8}{25} )  =  ln( {2}^{3} )  -  ln(  {5}^{2} )

\ln( \frac{8}{25} )  = 3 ln( {2} )  -  2ln(5)

\ln( \frac{8}{25} )  = 3v  -  2u

8 0
3 years ago
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