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Alexeev081 [22]
3 years ago
9

I’ll give brainliest and a 100 points

Mathematics
2 answers:
Georgia [21]3 years ago
8 0

Answer:

130.5ft²

Step-by-step explanation:

Hello There!

The figure shown is a composite figure ( so we can't find the area of it using one formula )

That being said we want to break the irregular figure into regular figures in which the area can simply be found using a formula

The figure would be broken in to the following shapes

A rectangle with a width of 4 ft and a length of 9 ft

A rectangle with a width of 8 ft and a length of 9 ft

A triangle with a height of 5 ft and a base of 9 ft

Now that we have broken the irregular figure into regular shapes we want to find the area of each individual shape

For the smaller rectangle:

The area of a rectangle can simply be calculated by multiplying the width and length

So A = 9 * 4

9 * 4 = 36

so the area of the smaller rectangle is 36ft²

For the larger rectangle

Once again the area can simply be found by multiplying the width and length

A = 8 * 9

8 * 9 = 72

so the area of the larger rectangle is 72ft²

For the triangle

To find the area of a triangle we want to use this formula

A = \frac{bh}{2}

where b = base and h = height

We have already identified the base and height so all we have to do is plug in the values into the formula

A=\frac{5*9}{2} \\5*9=45\\\frac{45}{2} =22.5

so the area of the triangle is 22.5ft²

Finally we add the areas of each regular figure

22.5 + 72 + 36 = 130.5

so we can conclude that the area of the composite figure is 130.5ft²

ycow [4]3 years ago
6 0

Answer: 130.5ft^2

Step-by-step explanation:

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Question 1
Cerrena [4.2K]
#1) 4 weeks, $280
#2) (5, 38)
#3) (1, 3)
#4) Step 3
#5) (y+z=6)*-8
#6) 2x+2y=8

Explanation
#1) Setting them equal,
60x+40=50x+80

Subtract 50x from both sides:
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n-2+3n=10

Combining like terms,
4n-2=10

Add 2 to both sides:
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Divide both sides by 4:
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Substitute this into the second equation:
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#4) The mistake was made on Step 3; the 4 was left off when the equations were added.

#5) To eliminate y, we want the coefficients to be the same.  To accomplish this, we will multiply the first equation by -8.

#6) In order to have infinitely many solutions, we want each coefficient as well as the constant to be a multiple of our equation.  Multiplying the equation by 2, we get 2x+2y=8.
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