Answer:
y- intercept = - 25
Step-by-step explanation:
To find the y- intercept, let x = 0 in the function
y = 0² + 5(0) - 25 = 0 + 0 - 25 = - 25 ← y- intercept
The answer is
D.(n+3)!
We just need to simplify the expression
(n+4)!/(n+4) =(n+3)! * (n+4)/(n+4)
(n+4)!/(n+4) = (n+3)! * 1
(n+4)!/(n+4) = (n+3)!
Answer:

Step-by-step explanation:
As with any "solve for" problem, you undo what has been done to v, in reverse order. In this equation v has been ...
- multiplied by t
- had gt^2 subtracted from the product
So, the first step is to undo the subtraction by adding gt^2 to the equation:
h +gt^2 = vt
Now, we undo the multiplication by dividing by the coefficient of v.
(h +gt^2)/t = v
Answer:
Step-by-step explanation:
Hello!
The objective is to test if there is a difference between the fuel economy of mid-size domestic cars and mid-size import cars.
For this there are two samples taken:
X₁: Fuel economy of a domestic car.
Sample 1
n₁= 17 domestic cars
X[bar]₁= 34.904 MPG
S₁= 4.6729 MPG
X₂: Fuel economy of an import car.
Sample 2
n₂= 15 import cars
X[bar]₂= 28.563 MPG
S₂= 8.4988 MPG
To estimate the difference between the average economic fuel of domestic cars and import cars, assuming both variables have a normal distribution and both population variances are unknown but equal, the statistic to use is a t-test for two independent samples with pooled sample variance:
(X[bar]₁-X[bar]₂)±


Sa= 6.73

(34.904-28.563)±
6.341±1.697*2.38
[2.30;10.38]
With a confidence level of 90%, you'd expect that the difference between the average economic fuel of domestic cars and import cars will be contained in the interval [2.30;10.38].
I hope it helps!