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Nady [450]
3 years ago
11

Find the selling price. Explain how you solved the question. I might mark you as brainliest!

Mathematics
2 answers:
polet [3.4K]3 years ago
7 0

Wow !  Now THERE's an incentive !  I'm just glad I got in
early enough so that there's an answer block left open.

If you should happen to glance at these three problems,
you'll notice that they're all the same problem, just with
different numbers.  So if somebody showed you how to do
ONE of them, you'd know how to do ALL of them.

1).  Markup = 10% of $50 = 0.1 x $50 = $5
       Selling price = ($50 + $5)  =  $55 .

2).  Markup = 60% of $80 = 0.6 x $80 = $48
      Selling price = ($80 + $48)  =  $128 .
    
3).  Markup = 25% of $140 = 0.25 x $140 = $35
      Selling price = ($140 + $35)  =  $175 .

BabaBlast [244]3 years ago
6 0
1) the fraction of 10/50 is convertable to a percantege easily. since 50 is 1/2 of 100, then you know to find 10 percent of 50 is simply to multiply 10 by 2 this gives you 20. add this to 50 and you get 70          2) first find 60 percent of 80. this is 48 add 48 to 80 and you get 128.           3) first find 25% of 140 you get 35. add 35 to 140 and you get 175

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Please please help me find the volume and surface area i’ll give brainliest
kondor19780726 [428]

Answer:

Area: 272ft²

Volume = 82.6236447189ft³

Step-by-step explanation:

AREA

The area of a square pyramid is found by combining the area of the base and the area of the triangular faces:

Area of base = area of square = L² = 8² = 16ft²

Area of one triangular face = (1/2)bh = (1/2)(8)(16) = 64ft²

There are four triangular faces so the total area = 16+4(64)= 16+256= 272 ft²

VOLUME

The volume of a square pyramid = (a²)(h/3), where a is the length of the base and h is the length from the top of the pyramid to the middle of the square.

We are given a, but not h. To find h, we must imagine a right-angled triangle within the pyramid, where 16ft is the hypotenuse, h is the height and the base is half of a (since the base is a square and the distance is from the edge to the middle). We can then use pythagorus's theorem to find h:

A²=B²+C²

16²=(8/2)²+h²

256=16+h²

h=√240

h=15.4919333848ft

Knowing h, we can find the volume:

Volume = (a²)(h/3)

Volume = (8²)(15.4919333848/3)

Volume = (16)(5.16397779493)

Volume = 82.6236447189ft³

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