Answer:
total monthly payment is $973.03
Step-by-step explanation:
given data
costs = $175,000
down payment = 10%
house value paid = 1.2%
to find out
monthly payment for a 30 year i.e 360 months
solution
we consider here rate of interest for 30 year is 4.25% so monthly interst rate will be 
= 0.00375
so We have present value Ap = 0.9 ( 175000) = $157500
and the monthly escrow payment is
monthly escrow payment = 
× 0.012 × 175000
monthly escrow payment = $175
so monthly payment formula is
monthly payment = 
..................1
here r is rate and n is time period
so
monthly payment = 
monthly payment = 798.03
so the payment to the loan is $798.03 each month
and Then the total monthly payment is = $798.03 + $175
total monthly payment is $973.03
Answer:
<em>m=1.7</em>
<em>C=68 gr</em>
Step-by-step explanation:
<u>Function Modeling</u>
We are given a relationship between the carbohydrates used by a professional tennis player during a strenuous workout and the time in minutes as 1.7 grams per minute. Being C the carbohydrates in grams and t the time in minutes, the model is
The slope m of the line is the coefficient of the independent variable, thus m=1.7
The graph of C vs t is shown in the image below.
To find how many carbohydrates the athlete would use in t=40 min, we plug in the value into the equation
Answer:
or ≈6.59
Step-by-step explanation:
We can first begin by simplifying each of the numbers with exponents. Recall that in a fraction exponent, the numerator is the power, while the denominator is the root.
Take 
for example. The '2' in the fraction means we must take the square of 25. √25 = 5.
The '3' in the fraction means we take the power, which means we must cube '5'.
5³ = 125. Therefore, = 125. Use this process for the other numbers:
The new fraction would look like:
Which simplifies to:
or ≈6.59
Answer:
<h2>$2.33</h2>
Step-by-step explanation:
To find the cost of 1 pound of bananas we use ratio and proportion
From the question
3 pounds of bananas costs $7
Then 1 pound will cost
We have the final answer as
<h3>$2.33</h3>
Hope this helps you
