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mafiozo [28]
3 years ago
7

Jean wants to put furniture in her clubhouse. She drew a floor plan of the clubhouse, as shown. Each grid unit represents one fo

ot.
a. Which polygon names the shape of the floor?

b. How many feet of baseboard are needed to go around the entire clubhouse?

c. How much carpet is needed for the clubhouse floor

Please help me the image that is in this, the top one is not suppsoed to be there but the bottom one counts :)

Mathematics
1 answer:
Gennadij [26K]3 years ago
7 0
The polygon has 6 sides. It is called a HEXAGON.

We need to solve for the perimeter to know the length of the baseboard needed.
Side      Measure
1               9 ft
2               5
3               2
4               1
5               5
6         <u>      2    </u>
                24 feet 

We need 24 feet of baseboard.

We need to divide the polygon into shapes that can easily compute its area.
There are 2 right triangle and 2 rectangles.

Area of a right triangle = ab/2
Δ 1 = (3ft * 4ft)/2 = 12ft² /2 = 6 ft²
Δ 2 = (3ft * 4ft )/2 = 12ft² /2 = 6 ft²

Area of a rectangle = length * width
rectangle 1 = 4ft x 2ft = 8 ft²
rectangle 2 = 5ft x 1ft = 5 ft²

Total area = 6 ft² + 6 ft² + 8 ft² + 5 ft² = 25ft²

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Yes, the number of days are proportional to the number of liters of water the elephant drinks.

Step-by-step explanation:

1 day: 225L  2 days: 450L  3 days: 675L  4 days: 900L

There is a proportional pattern to it.

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In triangle ABC a=39 m,b=27 m and c = 42 m. Find the area
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The current population of a town is 10,000 and its growth in years can be represented by P(t) = 10,000(0.2)^t, where t is the ti
DiKsa [7]

Answer:

1) 20%

2) Choice a.

Step-by-step explanation:

P(t)=10000(0.2)^t

1) P(0) is the population initially.

P(1) is the population after a year.

\frac{P(1)}{P(0)} represents the population increase factor.

So let's evaluate that fraction:

\frac{P(1)}{P(0)}

\frac{10000(0.2)^1}{10000(0.2)^0}

\frac{0.2^1}{0.2^0}=\frac{0.2}{1}=0.2

0.2=20%

2) Let's figure out the population growth in terms of months instead of years.

P(t)=10000(0.2)^{t}

We want t to represent months.

A full year is 12 months, in a full year we have that P(1)=10000(0.2)^1=10000(0.2)=2000

So we want a new P such that P(12)=2000 since 12 months equals a year.

Let's look at the functions given to see which gives us this:

a) P(12)=10000(0.87449)^{12}=2000 \text{approximately}

b) P(12)=10000(0.87449)^{12(12)}=0 \text{ approximately}

c) P(12)=10000(0.87449)^{\frac{1}{12}}=9889 \text{approximately}

d) P(12)=10000(0.87449)^{12+12}=400 \text{approximately}

So a is the function we want.

Also another way to look at this:

P(t)=10000(.2)^t where t is in years.

P(t)=10000(.2^\frac{1}{12})^t where t is in months.

And .2^\frac{1}{12}=0.874485 \text{approximately}

8 0
3 years ago
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