Based on driving analysis when demonstrating 2022 maxima’s confident cornering, things to point out include "<u>How quickly Maxima responds to steering input."</u>
The other things to point out when demonstrating 2022 maxima’s confident cornering include the following:
- How level the vehicle stays.
- The minimal understeer when cornering.
Maxima 2022 is one of the latest automobiles vehicle models from Nissan automobile manufacturer.
The Maxima 2022 is designed to meet the latest and modern driving standards that provide ease of navigation.
Maxima 2022 is expected to cost around $37,240.
Hence, in this case, it is concluded that Maxima 2022 is an excellent vehicle to consider buying.
Learn more about vehicles here: brainly.com/question/21927146
Answer:
See below
Explanation:
Given the above information, we can compute variable manufacturing overhead efficiency variance to be;
= (SA - AQ) × SR
Where
Standard quantity = SQ = 19,000
Actual Quantity = AQ = 7,600
Standard Rate = SR = $1.9
Variable manufacturing overhead efficiency variance
= [(19,000 × 0.3) - 7,600] × $1.9
= (5,700 - 7,600) × $1.9
= $3,610 U
Answer:
The NPV of this investment is $64,581.75
Explanation:
Hi, we need to discount to present value all the future cash flows, the formula to use is as follows:
Where
NPV = Net Present Value
CF = The cash flow stated in the problem by year
r= discount rate (in our case, 0.08 or 8%)
Now, let´s solve this.
So, the net present value of this project is $64,581.75
Best of luck.
C. Rise stage
Because if it’s gaining popularity then it’s on the rise to being popular
Answer:
$1,035,459.51
Explanation:
First we must determine the issuing value:
- cash flow 1 = $60,000
- cash flow 1 = $60,000
- cash flow 1 = $60,000
- cash flow 1 = $60,000
- cash flow 1 = $1,060,000
using an excel spreadsheet to calculate the bond's price with a discount value of 5%:
the bonds were sold at $1,043,294.77
the effective interest expense = bond's price x market interest = $1,043,294.77 x 5% = $52,164.74
bond's value = bond's price - (coupon payment - effective interest) = $1,043,294.77 - ($60,000 - $52,164.74) = $1,035,459.51