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PIT_PIT [208]
3 years ago
10

Pls help i give u brainliest​

Mathematics
2 answers:
GREYUIT [131]3 years ago
4 0

Answer:

The answer is 324π m².

Step-by-step explanation:

Given that the surface area of sphere formula is S.A = 4×π×r² where r is radius. The diameter of sphere is 18m so you have to divide it by 2 to find it's radius :

radius = diameter \div 2

radius = 18 \div 2

radius = 9m

Then substitute into the formula :

s.a = 4 \times \pi \times  {r}^{2}

let \: r = 9

s.a = 4 \times \pi \times  {9}^{2}

s.a = 4 \times \pi \times 81

s.a = 324\pi {m}^{2}

Sergio [31]3 years ago
4 0

Answer:

The answer is 324π m².

Step-by-step explanation:

Given that the surface area of sphere formula is S.A = 4×π×r² where r is radius. The diameter of sphere is 18m so you have to divide it by 2 to find it's radius

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Given the following equation where A = Area of a rectangle and w = width of the rectangle, what value of 'w' would maximize the
Papessa [141]

Answer:

the second option : w should be 25 units

Step-by-step explanation:

the area of the rectangle is length×width = L×W

the perimeter of a rectangle = 2L + 2W

now, we know that the perimeter is 100 units.

and we have to find the best length of W, that will then define L (to keep the 100 units of perimeter) and maximizes the area of the rectangle.

in other words, what is the maximum area of a rectangle with perimeter of 100 (and what are the corresponding side lengths)?

now, w = 625 is impossible. that side alone would be bigger than the whole perimeter.

W = 0 would render the whole rectangle to a flat line with L = 50 because of

100 = 2L + 2W = 2L + 0 = 2L

L = 50

and A = L×W = 50×0 = 0

an area of 0 is for sure not the largest possible area.

w = 50 would cause L = 0

100 = 2L + 2W = 2L + 2×50 = 2L + 100

0 = 2L

L = 0

and with L = 0 the same thing happens as with W = 0 : a flat line with 0 area.

so, the only remaining useful answer is W = 25

100 = 2L + 2W = 2L + 2×25 = 2L + 50

50 = 2L

L = 25

A = L×W = 25×25 = 625 units²

and indeed, the maximum area for a given perimeter is achieved by arranging the sides to create a square.

8 0
3 years ago
Find the 52nd term of the following arithmetic sequence.<br> 3, 9, 15, 21,
Alex Ar [27]

Answer:

309

Step-by-step explanation:

a = 3, d = 6, n 52

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4 0
4 years ago
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