Answer:
$30.40
Step-by-step explanation:
Recurring debt is am amount paid for the debt service. It involves all the payment which could not be canceled on the request. It includes Child Support, Loan Payment etc.
A household is required to spend 28% of the gross income as housing expenses, but not above 36% of total debt.
Housing expense = 28% x 380 = $106.4
Expense on Debt = 36% x 380 = $136.80
So,
Allowable recurring debt having income of $380 = 136.80 - 106.40 = $30.4
Answer:
116 miles
Step-by-step explanation:
We can solve this by first writing an equation for the cost of the car rental. To begin, the base cost is $17.95, so any further costs must be added to that. Next, the car costs 19 cents (0.19 dollars) for each mile driven, so for each mile, we add 19 cents. This can be written as 0.19 *x if x represents the amount of miles driven. Therefore, we can add the two input costs of the car (the base cost and cost per mile) to get
17.95 + 0.19 * x = total cost.
After that, we want to maximize x/the number of miles with only 40 dollars. We can do this by setting this equal to the total cost, as going over the total cost is impossible and going under would be limiting the amount of miles (this because we are adding money for each mile, so more money means more miles). Therefore, we have
17.95 + 0.19 * x = 40
subtract 17.95 from both sides to isolate the x and its coefficient
22.05 = 0.19 * x
divide both sides by 0.19 to isolate x
22.05/0.19 = x = 116.05
The question asked us to round down, and 116.05 rounded down is 116 for our answer
Answer:
A
Step-by-step explanation:
sqrt(x) ≤1
Square each side
x ≤1
But we have to look at the limit on the square root
We know that square root must be greater than or equal to zero so x ≥0
0 ≤x ≤1
Answer:
Net change = -20 which represents a drop in price of stock by $20
Step-by-step explanation:
The value of a stock drops 4 points each day for five straight days
Lets assume initial value of stock to be $ y
Now lets reduce this value by 4 for 5 straight days
Day new stock value in $ daily change as an Integer
Day 1 y-4 (y-4)-y= y-4-y = -4
Day 2 (y-4)-4 = y-8 (y-8)-(y-4) =y-8-y+4= -4
Day 3 (y-8)-4 = y-12 (y-12)-(y-8)= y-12-y+8 = -4
Day 4 (y-12)-4 = y-16 (y-16)-(y-12)=y-16-y+12=-4
Day 5 (y-16)-4 = y-20 (y-20)-(y-16)=y-20-y+16=-4
The final value of stock in day 5 will be $ y-20
The net change is the difference in value of stock at day 1 and day 5
Day 1 = $ y
Day 5 = $ y-20
Net change= $(y-20)-$y
=y-20-y = -20
=20
