Answer:
8. Obtuse
11. Obtuse
Step-by-step explanation:
c^2 = a^2 + b^2
for 8, it's 6 squared plus 9 squared, which is 117. now, 15 squared is 225. 225 is bigger than 117, which makes it obtuse. if the two results equaled each other, it would be a right triangle. if the 2 smaller numbers when squared were bigger than the hypotenuse squared, then it would be acute
Collect like terms:
(7x+4x)−2y
Simplify:
11x-2y
The maximum allowable recurring debt for someone with a monthly income of $54.875 is $4.39.
<h3 /><h3>Maximum allowable recurring debt:</h3>
Using this formula
Maximum allowable recurring debt=Ratio×Monthly income
Where:
Ratio=28/36
Monthly income=$54.875
Let plug in the formula
Maximum allowable recurring debt=(36%×$54.875)-(28%×$54.875)
Maximum allowable recurring debt=$19.755-$15.365
Maximum allowable recurring debt=$4.39
Inconclusion the maximum allowable recurring debt for someone with a monthly income of $54.875 is $4.39.
Learn more about maximum allowable recurring debt here:brainly.com/question/5083803
Answer:
a) $370
b) $305 is from interest; $3695 comes from deposits
Step-by-step explanation:
(a) The formula variables are not defined here, so choosing the appropriate formula is difficult. I worked through the "A =" formula because I'm used to seeing a formula in which A is the payment amount. Not so, here.
Here, P is the payment amount. Since you're asked to find the amount of payment, you want to choose and evaluate the "P=" formula. Payments and compounding are 2 times per year, so n=2, and the term is 5 years, so t=5. The interest rate, r, is 3.5%, or 0.035.
Then your formula evaluates to ...
... P = A((1 +r/n)^(nt) -1)/(r/n) = 4000·0.0175/(1.0175^(2·5) -1) ≈ 369.50
Part A wants the amount rounded up to the nearest dollar, so $370.
(b) 10 payments of $369.50 will total $3695.00. This is the amount from payments. The remainder, $4000 -3695 = $305 is from interest.
Answer: n <u>></u> 16
Step-by-step explanation:
I used a calculator and got 17.91 and because 17 is higher than 16, n is greater than or equal to 16