Answer:
y = -3x + 5
Step-by-step explanation:
Slope intercept form is y = mx + b.
To solve this, you have to rearrange the equation to leave y alone.
First, you have to subtract 6x from both sides, so 2y is alone.
6x - 6x + 2y = 10 - 6x
2y = -6x + 10
Then, you have to divide both sides by 2, so y is alone.
2y/2 = (-6x/2) + (10/2)
y = -3x + 5
Hope this helps!
B: money raised; number of cars; 30 to 100 cars; $600 to $2000
C: number of cars; money raised; $600 to $2000; 30 to 100 cars
D: money raised; number of cars; $600 to $2000; 30 to 100 cars
Answer:
f(10) = 120
General Formulas and Concepts:
Pre-Algebra
Order of Operations: BPEMDAS
Algebra I
Step-by-step explanation:
Step 1: Define
f(x) = x² + 3x - 10
f(10) is x = 10
Step 2: Evaluate
The question is about finding the total number of people in the yearbook club given that 15 people represent three-fifths of the total. By using a proportion, we find that the yearbook club has 25 people.
This is a proportional relationship problem in mathematics. You are given that 15 people represent three-fifths (or 3/5) of the total number of people in the yearbook club. To find the total number of people in the club, you set up the proportion: 15 is to 3 and X is to 5.
Then, cross multiply and solve the equation for X. 3*X = 15*5, therefore X = 75/3 = 25. So, there are 25 people in the yearbook club.
#SPJ2
B. Fail to reject the null hypothesis.
C. Reject the null hypothesis and conclude the mean is lower than $6,000 per day.
D. Reject the null hypothesis and conclude the mean is higher than $6,000 per day.
Answer:
Option B) Fail to reject the null hypothesis.
Step-by-step explanation:
We are given the following in the question:
Population mean, μ = $6,000
Sample mean, = $6,300
Sample size, n = 49
Alpha, α = 0.01
Population standard deviation, σ = $1,000
First, we design the null and the alternate hypothesis
We use one-tailed(right) z test to perform this hypothesis.
Formula:
Putting all the values, we have
Now,
Since,
We fail to reject the null hypothesis and accept the null hypothesis. Thus, we conclude that sales have not increased as a result of the advertising campaign
Option B) Fail to reject the null hypothesis.