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Montano1993 [528]
3 years ago
9

Which of the following would be a good argument to lease rather than buy?

Mathematics
2 answers:
levacccp [35]3 years ago
8 0

Answer:    The correct answer is :  b.  “I prefer the warranty that covers repair costs of a new car.”

Step-by-step explanation:  -  The lease of a car has a lower monthly payment compared to the financing of the car with the same loan terms.

- Leasing contracts mostly have low down payments or sometimes they may not charge that down payment.

. If you drive more than 25,000 km, you must pay a little more per additional km, despite this leasing is still an advantage because when you plan to sell the purchased vehicle you will also be penalized for mileage that exceeds the average.

- Leasing is the most appropriate option when you are going to drive the car for only a few years.

- In leasing a car you pay only for the depreciation of the car rather than the total value.

Arturiano [62]3 years ago
5 0

Answer: B. I prefer the warranty that covers repair costs of a new car

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Please help worth 25 points
wariber [46]

Answer:

h=6 feet

Step-by-step explanation:

Given: 1. The base of a rectangle is three feet longer than its height.

2.Are of the rectangle=54 square meters

Let us say the rectangle has height h and base(breadth) b.

Since, the base of the rectangle is three feet longer than the height, we have b=h+3.

Also, Area of the Rectangle= hb

therefore, 54=h(h+3)

54= h2+ 3h

h2+3h-54=0 (Subtract 54 from both the sides)

To find the value of h we have to solve the quadratic equation.

[We have the equation in the form ax2+bx+c=0, to factorise the equation-

Step1. Find two numbers such that their multiplication is equal to ac and their addition is equal to b.

Step2. Replace b with these numbers.

Step3. Simplify the equation]

So, h2+3h-54=0

h2+9h-6h-54=0

h(h+9)-6(h+9)=0

(h+9)(h-6)=0

Which gives-

h= -9 or h= 6

As h is the height of the rectangle, h can not be -9.

so h=6 feet

and b=h+3=9 feet

So the dimensions of the rectangle are 6 feet for the height and 9 feet for the base.

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