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Veronika [31]
3 years ago
5

PLEASE HELP ILL GIVE BRAINLIEST

Mathematics
1 answer:
Stolb23 [73]3 years ago
7 0

Answer:

x = 150°

Step-by-step explanation:

From the picture attached,

Segment AC and segment BC are the tangents to circle O.

By the property of angle between tangent and the radius of a circle,

"Angle between the radius and tangent drawn to the circle is 90°"

m(∠OAC) = m(∠OBC) = 90°

Sum of opposite angles of the quadrilateral OBCA is 180°,

m(∠OAC) + m(∠OBC) = 180°

Therefore, quadrilateral OBCA is a cyclic quadrilateral.

By the same property of cyclic quadrilateral,

m(∠AOB) + m(∠ACB) = 180°

x° + 30° = 180°

x = 180 - 30

x = 150°

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Assignment: Compound Interest Investigation
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<span>To help Tyler better understand how his money will increase in an account that uses simple interest and one that uses compound interest, we are going to use two formulas: a simple interest formula for the accounts that use simple interest, and a compound interest formula for the accounts that use compound interest.
- Simple interest formula: </span>A=P(1+rt)
where:
A is the final investment value 
P is the initial investment 
r is the interest rate in decimal form 
t is number of years
- Compound interest formula: A=P(1+ \frac{r}{n} )^{nt}
where: 
A is the final investment value 
P is the initial investment 
r is the interest rate in decimal form
t is he number of years 
n is the number of times the interest is compounded per year

<span>1. 
a. This is a compound interest account, so we are going to use our compound interest formula. We now that </span>P=1500, t=5, and since the interest is compounded annually (1 time a year), n=1. To find the interest rate in decimal form, we are going to divide it by 100%: r= \frac{4}{100} =0.04. Now that we have all the values lets replace them in our compound interest formula:
A=1500(1+ \frac{0.04}{1}) ^{(1)(5)}
A=1824.98
<span>We can conclude that after 5 years he will have $1824.98 in this account.
b. Here we will use our simple interest formula. We know that </span>P=1500, t=5, and r= \frac{4}{100} =0.04. Lets replace those values in our simple interest formula:
A=1500(1+(0.04)(5))
A=1800
We can conclude that after 5 years he will have $1800 in this account.
c. The compound interest account from point a will yield more money than the simple account one from point b. The difference between the tow amounts is 1824.98-1800=24.98

2.
a. Here we are going to use our compound interest formula. We know that P=2000, t=1 and r= \frac{8}{100} =0.08. We also know that the interest is compounded Quaternary (4 times per year), so n=4. Now that we have all our values lets replace them into our formula:
A=2000(1+ \frac{0.08}{4} )^{(4)(1)}
A=2164.86
We can conclude that after 1 year he will have $2164.86 in this account.
b. Here we are going to use our simple interest formula. We know that P=2000, t=1, and r= \frac{8}{100} =0.08. Once again, lets replace those values in our formula:
A=2000(1+(0.08)(1))
A=2160
We can conclude that after 1 year he will have $2160 in this account.
c. The compound interest account from point a will yield more money than the simple account one from point b. The difference between the tow amounts is 2164.86-2160=4.86

3.
a. Since Bank A offers an account with a simple interest, we are going to use our simple interest formula. From the question we know that P=3200, t=3, and r= \frac{3.5}{100} =0.035. Now we can replace those values into our formula to get:
A=3200(1+(0.035)(3))
A=3536
Now, to find the interest earned for Bank A we are going to subtract P from A
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A=3200(1+ \frac{0.034}{1} )^{(1)(3)}
A=3537.62
Now, to find the interest earned for Bank A we are going to subtract P from A:
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Answer:

Devon use \frac{XZ}{TV} instead of \frac{TV}{XZ} in his reason. So, we can say that triangles are not similar.

Step-by-step explanation:

If two triangles are similar then their corresponding sides are proportional.

If triangle TUV and XYZ are similar, then

\frac{TU}{XY}=\frac{UV}{YZ}=\frac{TV}{XZ}

The reason given be Devon is

\frac{TU}{XY}=\frac{UV}{YZ}=\frac{XZ}{TV}

He use the correct concept, that the corresponding sides of similar triangle are proportional. But he use \frac{XZ}{TV} instead of \frac{TV}{XZ} in his reason.

Therefore his reason is incorrect. So, we can say that triangles are not similar.

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