Answer:
obligation ratio: 0.3081 = 30.81%
Explanation:
Total oblication will include all the payment:
property taxes: 2,100 / 12 = 175
insurance: 600 / 12 = 50
car monthly payment: 450
mortage monthly payment: 557.35
Total obligation: 1,232.35
<u>mortgage monthly payment:</u>
PV 110,000
time 360 (30 years x 12 months per year)
rate 0.00375 (0.045 divide into 12 months to get the monthly rate)
C 557.354
<u>total obligation ratio:</u>
1,32.35 / 4,000 = 0.3081
Answer:
buy $300,000 worth of bonds
Explanation:
Hope this helps:)...if not then sorry for wasting your time and may God bless you:)
Answer:
c is the answer to the question
Explanation:
If my answer is incorrect, pls correct me!
If you like my answer and explanation, mark me as brainliest!
Given:
Future value, F=60508.29
Monthly payment, A = 165
Compounding period = month
Number of periods, n = 12*12=144
interest per period = i [ to be found ]
We have the relationship
F=A((1+i)^n-1)/i
but there is no explicit formula for i for given F, A and n.
We need to solve a non-linear equation for the value of i, the monthly interest rate.
One of the ways is to solve it by fixed iteration, i.e.
1. using the given relation, express i in terms of other parameters.
2. select an initial value of i
3. evaluate i according the equation in step 1 until the value is stable.
Here we will use the relationship to express
i=((60508.29*i)/165+1)^(1/144)-1 [ notice that i is on both sides of = sign ]
using an initial value of i=0.01 (about 1% per month).
Successively, we get
i=((60508.29*0.01)/165+1)^(1/144)-1=0.01075571
i=((60508.29*0.01075571)/165+1)^(1/144)-1=0.011160681, similarly
i=0.0113685
i=0.0114728
i=0.0115246
i=0.0115502
i=0.0115628
i=0.0115690
i=0.0115720
Assuming the above has stablilized, and the APR is 12 time the above value, namely
Annual percentage rate = 0.01157205998210142*12=0.13886=13.89%
Answer:
The change should you expect in operating cash flows next year would be 19.60%
Explanation:
In order to calculate the change should you expect in operating cash flows next year given your sales forecast we would have to make the following calculation:
change should you expect in operating cash flows=operating leverage rating*percentage of decrease sales next year
change should you expect in operating cash flows=2.8*0.07
change should you expect in operating cash flows=19.60%
The change should you expect in operating cash flows next year would be 19.60%
