The slope of a line with points (8, 42) and (3, 25) is -17/5
<h3>The first step in graphing data in a scatter plot</h3>
To graph a scatter plot, we simply determine the axis to plot each of the corresponding data
The axes are simply x and y axes
Hence, the first step in graphing data in a scatter plot is (d) Determine which axis corresponds to which data.
<h3>The slope of the line</h3>
The points are given as:
(8, 42) and (3, 25)
The slope of the line is calculated as:
m = (y2 - y1)/(x2 - x1)
This gives
m = (25 - 42)/(3 - 8)
Evaluate
m = -17/5
Hence, the slope of a line with points (8, 42) and (3, 25) is -17/5
Read more about linear equations at:
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The graph of the function is drawn. The open circle at -1 and 4 for -2x + 3.
The complete question is attached below.
<h3>What is a piecewise function?</h3>
The function that is transformed into the number of pieces is known as piecewise function.
The piecewise function is given below.

The graph of the function is drawn.
The open circle at -1 and 4 for -2x + 3.
More about the piecewise function link is given below.
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Answer:
(x + 5)(3x - 2)
Step-by-step explanation:
Assuming you require the expression factorised.
3x² + 13x - 10
Consider the factors of the product of the x² term and the constant term which sum to give the coefficient of the x- term.
product = 3 × - 10 = - 30 and sum = + 13
The factors are + 15 and - 2
Use these factors to split the x- term
3x² + 15x - 2x - 10 ( factor the first/second and third/fourth terms )
= 3x(x + 5) - 2(x + 5) ← factor out (x + 5) from each term
= (x + 5)(3x - 2) ← in factored form
Answer:

Step-by-step explanation:
We are given the following in the question:
The owner of a football team claims that the average attendance at games is over 63,500.
He wants to justify that the team needs to be moved to a larger stadium outside the city.
If the attendance is larger than 63,500 the team would be moved to a larger stadium and if it is less than or equal to 63,500 that it would not.
Thus, the null and alternate hypothesis will be designed as:

The null hypothesis says that the average attenders is equal to or less than 63,500 and alternate supports the claim that the attenders average is greater than 63,500.
Answer:
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