Answer:
A maximum of 428 miles is the distance what Divya can travel.
Step-by-step explanation:
Given that:
Rent to be paid for the car in the weekend = $200
Charges to be paid per mile = $0.07
Total money available with Divya = $230
To find:
The inequality as per her limitations and solution to the problem.
Solution:
Let the number of miles for which Divya can drive = miles
Charges for one mile = $0.07
Charges for miles = $0.07
Total charges for renting and miles = Rental charges + Operational charges
Total charges for renting and miles = $200 + $0.07
These are charges must be lesser than equal to the amount of money available with Divya.
Therefore, we can write:
Subtracting 200 from both the sides:
Dividing both sides with 0.07:
Therefore, a maximum of 428 miles is the distance what Divya can travel.
8+2x = 1/2(16+4x)
2. Which value of x makes the following equation true?
5(x - 1) = - 3x + 35
This problem has several steps.
First, calculate the interest value for the first year by multiplication of the interest rate and the total amount of the initial loan. So: (1,485)X(0.0775) = $115.0875. This is the total amount of interest for the first year. We add this to the initial loan value to find the total amount for the first year: 115.0875+1,485=$1,600.0875. The next year, she will be charged on this amount, instead of $1,485. So, you repeat the first step with this new value. (1,600.0875)x(0.0775)=$124.0067813. This is the total amount of interest charged the second year. You add this to her total from last year: 124.0067813+1,600.0875 =$ 1,724.094281. This is the total she would have to pay back on her initial loan after to years. (Rounded to whatever decimal place specified. Probably $1,724.09)
Answer:
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Step-by-step explanation:
Answer:
Step-by-step explanation:
As ABCD is a rectangle. So each angle of the rectangle is 90° and , so
The diagonals of the rectangle bisects each other. Hence,
In a triangle if two sides are equal then the angles opposite them will be equal.
So in triangle AEB,
As the sum of the angles in a triangle adds up to 180°, so