A type of long term permanent financing for residential construction or large construction projects, that replaces the construction loan is called a takeout loan.
<h3>
What is a takeout loan?</h3>
A takeout loan is a method of financing whereby a loan that is procured later is used to replace the initial loan.
More specifically, a takeout loan, or takeout financing, is long-term financing that the lender promises to provide at a particular date or when particular criteria for completion of a project are met.
A take-out loan provides a long-term mortgage or loan on a property that "takes out" an existing loan.
The take-out loan will replace interim financing, such as replacing a construction loan with a fixed-term mortgage.
If the take-out loan is used to finance a rental or income-generating property, the take-out lender may be entitled to a portion of the rents earned.
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Answer:
True
Explanation:
2% out of 100 guest purposefully scam.
Answer:
Net operating income= 565,000
Explanation:
Giving the following information:
Krazy Kayaks sells its entry-level kayaks for $750 each. Its variable cost is $500 per kayak. Fixed costs are $25,000 per month for volumes up to 1,100 kayaks. Above 1,100 kayaks, monthly fixed costs are $60,000.
Sales= 2,500*750= 1,875,000
COGS= (500*2,500)= (1,250,000)
Gross profit= 625,000
Fixed costs= (60,000)
Net operating income= 565,000
Answer:
PV= $1,173.44
Explanation:
Giving the following information:
your tenant has agreed to pay $150 per month. There are eight months left on the lease, the appropriate interest rate is 6%, compounded monthly.
<u>To calculate the net present value, first, we need to calculate the final value and then use the present value formula.</u>
FV= {A*[(1+i)^n-1]}/i
A= annual pay= 150
i=0.06/12= 0.005
n=8
FV= {140[(1.005^8)-1]}/0.005= 1,221.21
Now, we calculate the present value:
PV= FV/(1+i)^n
PV= 1,221.21/1.005^8= $1,173.44
In passive sentences , the subject receives the action verb . The most commonly used verb tenses for this form are present continuous and past continuous. For now let’s keep going with the present continuous
