Answer:
2/3=4/6 and that's 4 times 1/6. So the answer is 100% times 4 which is 400%
Dept to income (DTI) is the ratio which refers the percentage of the gross monthly income which is used to pay the monthly dept payment. The percentage a lender generally look for when considering the debt-to-income (DTI) ratio of a loan applicant is less than or equal to 36 percent. Thus option A is the correct option.
<h3>Dept to income ratio</h3>
Dept to income (DTI) is the ratio which refers the percentage of the gross monthly income which is used to pay the monthly dept payment. Dept to income ratio is a measure of financial that compare the amount of dept to the overall income.
A lender generally look some of the following things for when considering the debt-to-income (DTI) ratio of a loan applicant-
- Lender looks for a low dept-to-income because with small dept to income ratio can be successfully mange monthly payments.
- Lender prefer to look a 36 percent or smaller dept-to-income with not more than 28 percent of that dept going towards servicing your mortgage.
- Back end ratio must be no more than 36 percent(including all monthly dept) and front end ratio must be no more than 28 percent.
Hence the percentage a lender generally look for when considering the debt-to-income (DTI) ratio of a loan applicant is less than or equal to 36 percent. Thus option A is the correct option.
Learn more about the dept to income ratio here;
brainly.com/question/16087693
Answer:
Step-by-step explanation:
n=q-9
5n+25q=465, using n from above this becomes
5(q-9)+25q=465
5q-45+25q=465
30q-45=465
30q=510
q=17, and since n=q-9
n=17-9
n=8
So Melinda has 8 nickels and 17 quarters.
Answer:
p(x) = x^12 -19x +84
Step-by-step explanation:
Adding the given equations yields ...
2·alpha = 19+5
alpha = 24/2 = 12
Then beta = 19-12 = 7
The factored form of p(x) is then ...
p(x) = (x -12)(x -7)
Multiplying this out gives ...
p(x) = x^2 -19x +84
_____
Another way to get there is to realize that ...
p(x) = x^2 -(alpha+beta)x +(alpha·beta)
The constant term can be computed from the given sum and difference as ...
alpha·beta = ((alpha+beta)^2 -(alpha-beta)^2)/4 = (19^2 -5^2)/4 = 84
Then ...
p(x) = x^2 -19x +84
Tbh I don’t know about this
