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Kay [80]
3 years ago
7

Raíz cuadrada de 78?

Mathematics
1 answer:
trapecia [35]3 years ago
8 0
<span>8.83176086633 esa es la respuesta</span>
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If this is a 30° -60°-90° triangle, what are the lengths
Stels [109]
I have no idea but my best guess is 8: 4.3
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4 years ago
Sharon is making 100 liters of punch for a party. The punch contains ginger ale (g) and fruit (f). The cost of the ginger ale is
SIZIF [17.4K]

Answer:

12 liters of fruit.

88 liters of ginger ale.

Step-by-step explanation:

100 = g + f

130 = 1g + 1.5f 

f = 12 

because u can use elimination by multiplying equation 2 by -1 to cancel out g variable then combine both equations

g = 88

because plug in f's value of 12 to 1st equation then subtract 12 from each side

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3 years ago
PLEASE HELP WILL MARK BRAINLIEST THANK YOU
Juliette [100K]

Answer:

Hope this helps u pls mark me brainlist

formula : l x B = 10 x 16 = 160 sq

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3 years ago
I'm so confused on how to even start my homework. I'm so confused and this is due soon, so please help me as soon as possible. I
7nadin3 [17]
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1-u should know the formulas for calculating different objects areas
2-find the length of their sides or diagonals(which are needed on the formula)
3-calculate the area

for example the triangle on the picture
1-s=leg1*leg2/2
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3 years ago
(1 point) Some airlines have restrictions on the size of items of luggage that passengers are allowed to take with them. Suppose
Kamila [148]
Here L = W, but H can be different.
 
The sum L+H+W  must be less than or equal to 192 cm.  

We can solve L + H + W = 192 for H:  H = 192 - W - L.  Remembering that W = L,   the formula for H becomes 192 - 2W.

The formula for volume would be V = L*W*H.

This becomes V = W*W*H, or  V = W^2*(192-2W)

Multiplying this out:  V = w^2*192 - 2W^3

Two ways of determining W:

1) graph V = 192W^2 - 2W^3 and determine the value of W at which V is at a max with the constraint W + L + H is equal to or smaller than 192.

2) Differentiate V with respect to W and set the result equal to zero:

384W - 6W^2 = 0.  Solving for W:  W(384 - 6W) = 0.

W = 0 is trivial, so just solve 384 - 6W = 0 for W:  6W = 384, and W = 64.

The width is 64 cm, the length is 64 cm also, and the height is (192-2W) cm, or 64 cm.

These dimensions produce the max volume.
4 0
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