Answer:
(a): y increases on average by 8.63/unit of x1 in the first equation and increases on average by 9.01/unit of x1 in the second
(b): Yes
Step-by-step explanation:
Given


Solving (a): An interpretation of x1 coefficient
We have the coefficients of x1 to be 8.63 and 9.01
Literally, the coefficient represents the average change of y-variable per unit increase of the dependent variable
Since the coefficients of x1 in both equations are positive, then that represents an increment on the y variable.
So, the interpretation is:
y increases on average by 8.63/unit of x1 in the first equation and increases on average by 9.01/unit of x1 in the second
Solving (b): Multicollinearity
This could be the cause because x1 and x2 are related and as a result, x2 could take a part of the coefficient of x2
A suitable calculator finds the determinant to be ...
... B. -203
_____
This can be calculated by hand by copying the first two columns to the right of the given matrix, then forming the sum of products of the downward diagonals and subtracting the sum of products of the upward diagonals.
... (-4)(3)(-5) +(-4)(-5)(-5) +(-3)(3)(2) -(-5)(3)(-3) -(2)(-5)(-4) -(-5)(3)(-4)
... = 60 -100 -18 -45 -40 -60
... = -203
Answer:
40 sq units
Step-by-step explanation:

Slope of
is 

passes through point 

Point at x axis where
intersects is

Point
of the triangle will be 
intersects line
. The point is

The points of the triangle are 
Area of triangle is given by

The area of the triangle is 40 sq units.
Using the concepts of domain and range, it is found that for the function given in the graph:
<h3>What are the domain and the range of a function?</h3>
- The domain of a function is the set that contains all the values of the input. In a graph, it is the set that contains the values of the horizontal axis.
- The range of a function is the set that contains all the values of the output. In a graph, it is the set that contains the values of the vertical axis.
The graph in this problem gives the <u>height of a projectile after t seconds</u>, hence:
More can be learned about the domain and range of a function at brainly.com/question/10891721