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Ilya [14]
3 years ago
9

What is the area of the figure Enter your answer in the box __in2

Mathematics
2 answers:
iVinArrow [24]3 years ago
8 0
This is the area of a triangle and a square
Area of a triangle is 1/2BH
here total height is 16 in  triangle h is 16-10=6
base is 10
A=1/2*10*6
A=30 inch^2

Area of square=a^2
A2=10^2=100inches^2
A1+A2=100+30
130inches^2

kicyunya [14]3 years ago
7 0

Answer:

A_{total}=112in^{2}

Step-by-step explanation:

The given figure is formed by a right rectangle and a square.

By given, the dimensions of the square is 10 inches by 10 inches..

So, to find the dimensions of the right triangle, we just need to subtract.

The height of the right triangle would be

h=16in-10in=6in

Because the total length combined is 16 inches, and the side of the square is 10 inches. So, by subtraction, we find the height of the right triangle.

Applying the same reasoning, we find the base of the triangle

b=10in-6in=4in

Now, we are able to find both areas.

A_{triangle}=\frac{bh}{2}=\frac{4(6)}{2}=12in^{2}

A_{square}=(10in)^{2}=100in^{2}

Therefore, the whole are is the sum of each figure

A_{total}=A_{triangle} +A_{square} =12in^{2} +100in^{2} =112in^{2}

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Mathmerica Bank offers 2.1% interest compounded yearly
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Answer:

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A recent survey asked UF students if they had a job or not, and if they were underclassmen (Freshmen and Sophomores) or uppercla
vlada-n [284]
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Recall that:
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In the figure provided each of these terms is highlighted in a different color. To convert these values to their matching probabilities we have to divide each by the total number of students, this is due to the fact that the probability is the number of favorable cases (in this case a group matching the qualities we seek) divided by the total amount of cases ( that is the total number of people interviewed). In the figure the answer is provided. For the intersection of the two events we're looking for people that is both an undercalssman and also has a job.

3 0
4 years ago
] It is claimed that 42% of US college graduates had a mentor in college. For a sample of college graduates in Colorado, it was
Bad White [126]

Answer:

z=\frac{0.480 -0.42}{\sqrt{\frac{0.42(1-0.42)}{1045}}}=3.930  

The p value for this case would be given by:

p_v =P(z>3.930)=0.0000443  

For this case the p value is lower than the significance level so then we have enough evidence to reject the null hypothesis so then we can conclude that the true proportion is significantly higher than 0.42

Step-by-step explanation:

Information given

n=1045 represent the random sample selected

X=502 represent the college graduates with a mentor

\hat p=\frac{502}{1045}=0.480 estimated proportion of college graduates with a mentor

p_o=0.42 is the value that we want to test

z would represent the statistic

p_v represent the p value

Hypothesis to test

We want to test if the true proportion is higher than 0.42, the system of hypothesis are.:  

Null hypothesis:p \leq 0.42  

Alternative hypothesis:p > 0.42  

The statistic is given by:

z=\frac{\hat p -p_o}{\sqrt{\frac{p_o (1-p_o)}{n}}} (1)  

Replacing the info we got:

z=\frac{0.480 -0.42}{\sqrt{\frac{0.42(1-0.42)}{1045}}}=3.930  

The p value for this case would be given by:

p_v =P(z>3.930)=0.0000443  

For this case the p value is lower than the significance level so then we have enough evidence to reject the null hypothesis so then we can conclude that the true proportion is significantly higher than 0.42

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It should be y=1/2x+1
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