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3 years ago

Interest rates on loans are determined by

Mathematics

2 answers:

Minchanka [31]3 years ago

6 0

Answer:

A but read the answers carefully.

Step-by-step explanation:

The question is "Who are you getting the loan from?"

If it is a payday loan company, it can vary quite a bit and they usually can justify their usury.

If it is from a bank, they have a rigid set of standards. If you can jump through the hoops, the rate will be fixed, but only if you qualify.

Credit bureaus keep track of how well you pay your debts. A good score will influence low rate lenders, but it is not the only factor.

D would seem to be correct and there is such a thing as a sliding interest rate, but I don't think that's the answer.

It's not C. And it's not D. So your choice is between A and B. They are so close.

I'm going to choose A, but do not be surprised if it is B

weeeeeb [17]3 years ago

4 0

The Answer Is D. The Amount Owed At Various Times

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Mr. Wells runs a telecommunications company. While going through the company's project records, he found that there were 8 engin

Allisa [31]

There are 12 project managers that are employed by Mr. Wells

<h3>Further explanation</h3>

Solving linear equation mean calculating the unknown variable from the equation.

Let the linear equation : y = mx + c

If we draw the above equation on Cartesian Coordinates , it will be a straight line with :

<em>m → gradient of the line</em>

<em>( 0 , c ) → y - intercept</em>

Gradient of the line could also be calculated from two arbitrary points on line ( x₁ , y₁ ) and ( x₂ , y₂ ) with the formula :

$\large {\boxed{m = \frac{y_2 - y_1}{x_2 - x_1}}}$

If point ( x₁ , y₁ ) is on the line with gradient m , the equation of the line will be :

$\large {\boxed{y - y_1 = m ( x - x_1 )}}$

<em>Let us tackle the problem!</em>

$\texttt{ }$

This problem is about Directly Proportional.

<em>There were 8 engineers under every team leader.</em>

$\texttt{1 Team Leader} \rightarrow \texttt{8 engineers}$

$\texttt{15 Team Leader} \rightarrow 15 \times \texttt{8 engineers} = \boxed{\texttt{120 engineers}}$

$\texttt{ }$

<em>There were 5 project managers for every 50 engineers.</em>

$\texttt{50 engineers} \rightarrow \texttt{5 project managers}$

$\texttt{120 engineers} \rightarrow (120 \div 50) \times \texttt{5 project managers} = \boxed{\texttt{12 project managers}}$

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<h3>Learn more</h3>

Infinite Number of Solutions : brainly.com/question/5450548
System of Equations : brainly.com/question/1995493
System of Linear equations : brainly.com/question/3291576

<h3>Answer details</h3>

Grade: High School

Subject: Mathematics

Chapter: Linear Equations

Keywords: Linear , Equations , 1 , Variable , Line , Gradient , Point

7 0

4 years ago

QUESTION 2

Mekhanik [1.2K]

Answer:

3/30 =1/10

Step-by-step explanation:

add up the number of balls and then

number of black balls divided by the total number of balls.

5 0

4 years ago

How would you write 7.202 as a mixed number?

zhenek [66]

7.202 = 7202/1000 = 7 202/1000

So, 7 202/1000 is your answer.....

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3 years ago

2a^2 + -1(2-a)+3b ; a = 5 , b = 0

Andreas93 [3]

The answer is 53
——————————-

8 0

3 years ago

Read 2 more answers

Please help me....Use the Pythagorean identity

RideAnS [48]

Using the Pythagorean identity, the value of the cosine ratio is $\cos(\theta_1) = \frac{84}{85}$

<h3>How to determine the cosine ratio?</h3>

The given parameter is:

$\sin(\theta_1) = -\frac{13}{85}$

By the Pythagorean identity, we have:

$\sin^2(\theta_1) + \cos^2(\theta_1) = 1$

So, we have:

$(-\frac{13}{85})^2 + \cos^2(\theta_1) = 1$

This gives

$\cos^2(\theta_1) = 1 - (-\frac{13}{85})^2$

Evaluate

$\cos^2(\theta_1) = 1 - \frac{169}{7225}$

Take LCM

$\cos^2(\theta_1) = \frac{7225 -169}{7225}$

This gives

$\cos^2(\theta_1) = \frac{7056}{7225}$

Take the square root of both sides

$\cos(\theta_1) = \pm \frac{84}{85}$

Cosine is positive in the fourth quadrant.

So, we have:

$\cos(\theta_1) = \frac{84}{85}$

Hence, the cosine value is $\cos(\theta_1) = \frac{84}{85}$

Read more about Pythagorean identity at:

brainly.com/question/1969941

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3 years ago