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Svetach [21]
2 years ago
13

You have $100 to spend on Christmas gifts for your family. You buy the shirt below on sale for $15 for yourself. The remaining a

mount was split evenly on gifts for your four family members. How much did you spend on each family member?
Mathematics
1 answer:
photoshop1234 [79]2 years ago
8 0

Answer:

$21.25

Step-by-step explanation:

Step one:<em> $100 and you subtract the $15 you spent on a shirt which leaves you with $85.</em>

Step 2: <em>finally you need to divide 4 into 85....Calculate...... You spend $21.25 on each member</em>

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Eiko is wearing a magic ring that increases the power of her healing spell by 30\%30%30, percent. Without the ring, her healing
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Answer:

(13/10)H

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Remember that 30% in fraction form is 33/100

The amount of health points (H) restored would depend on the amount of the current H so it means it would add 30% of the current which we can write as:

(30/100)H

And since it would add that to the current total we can right the current total as:

(100/100)H

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4 years ago
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Suppose you have $245. If you decide to spend it all on ice cream, you can buy 70 pints. If the price of a glass of lemonade is
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3 years ago
This net can be folded to make a square pyramid. what is the surface area of the pyramid
givi [52]

Answer:  

85in^2

Step-by-step explanation:

to find the surface area we need to find the followng areas:  

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And once we have those areas, we add them to find the surface area.

Area of the square:

the formula to find the area of a square is:

a_{square}=l^2

where l is the length of the side: l=5in

thus the area of the square is:

a_{square}=(5in)^2

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Area of the triangles:

the are of 1 triangle is given by

a_{triangle} =\frac{b*h}{2}

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and h is the height of the triangle: h=6in

thus, the area of 1 triangle is:

a_{triangle} =\frac{(5in)*(6in)}{2}

a_{triangle} =\frac{30in^2}{2}

a_{triangle} =15in^2

the area of the 4 triangles is (we multiply by 4):

a_{4-triangles}=4(15in^2)

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finally we add the area of the square and the area of the 4 triangles to find the total surface area:

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