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yKpoI14uk [10]
3 years ago
11

6^3=6*6*6= Help asap

Mathematics
1 answer:
olasank [31]3 years ago
8 0

Answer:

216

Step-by-step explanation:

6*6=36

36*6=216

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What is the z-score of the value 55.2?
sergeinik [125]
The z-score for 55.2 is 0.25.





Explanation: Using the Standard Normal Table, the area to the left of 0.25 is 0.5987, and the area to the left of 0.5 is 0.6915. As 0.6915−0.5987=0.0928, the probability that the sample mean is in between 55.2 inches and 55.4 inches is approximately 9%.
6 0
2 years ago
Help pls asap!!!!!!! brainliest!!!!!!
wlad13 [49]
A, the number of hours it takes the baker to frost all the cupcakes
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3 years ago
A box is contructed out of two different types of metal. the metal for the top and bottom, which are both square, costs $5 per s
patriot [66]
Total cost, C = 8x^2 + 12xz 
volume, V = (x^2)*z = 10 
C = 8x^2 + 12x*10/x^2 
= 8x^2 + 120/x 
dC/dx = 16x - 120/x^2 = 0 
16x = 120/x^2 
x^3 = 120/16
 x = 1.957 ft

d^2C/dx^2 = 16 +240/x^3 = +ve for x = 1.957 
so, C is minimum when
x = 1.957 ft z = 2.61 ft

Length of the base x is 1.957 ft and height of side z is 2.61 ft
3 0
4 years ago
The variable x varies directly as the cube of y, and y varies directly as the square root of z. If x equals 1 when z equals 4, w
Aloiza [94]

Answer:

<h2>z=36</h2>

Step-by-step explanation:

According to the question,

x∝y^3          .......(1)

y∝\sqrt{z}    .......(2)

From equation 1,2 let constant of proportionality be k1,k2 respectively.

⇒x=k1(y^3)            .......(3)

⇒y=k2(\sqrt{z} )    .......(4)

From the above equations putting 4 into 3,

x=k1((k2\sqrt{z})^3) =k1.k2^3.(\sqrt{z})^3

Let the new constant to the above equation be k3,

x=k3(\sqrt{z})^3

Given,if x=1, when z=4

1=k3(\sqrt{4} )^3=k3(8)

⇒k3=\frac{1}{8}

Now if x=27, then z=?

27=\frac{1}{8} (\sqrt{z} )^3

⇒(\sqrt{z} )^3=27(8)

⇒\sqrt{z}=3(2)=6

z=36

4 0
3 years ago
Find the surface area of a cylinder. Solve this formula for h. Then find the height of the cylinder if the surface are is 251.2
mezya [45]

Answer:

The formula for 'h' is \frac{S.A.}{2\pi r}-r.

The height of the cylinder is 3 in.

Step-by-step explanation:

Given,

Surface Area of Cylinder = 251.2 sq. in.

Radius = 5 in

We have to find out the height of the cylinder.

Solution,

We know that the Surface area of cylinder is given as;

Surface\ Area = 2\pi r(h+r)

Here 'r' is the radius and 'h' is the height.

We have to solve this for 'h'.

\frac{S.A.}{2\pi r}=h+r\\\\h=\frac{S.A.}{2\pi r}-r

Hence The formula for 'h' is \frac{S.A.}{2\pi r}-r.

Now we solve for 'h'.

Since h=\frac{S.A.}{2\pi r}-r

On putting the given values, we get;

h=\frac{251.2}{2\times3.14\times5}-5=8-5=3\ in

Hence The height of the cylinder is 3 in.

3 0
3 years ago
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