Answer:
1)3
2)77
3)28
4)11
5)7
6)40
7)108
8)7
Step-by-step explanation:
You just have to find what the variable equals.
All these answers are correct
Answer:
1=3
2=77
3=28
4=11
5=7
6=40
7=108
8=7
Step-by-step explanation:
replace the letters with the numbers it says it equals then do the equation like you would normally.
A.They are perpendicular because their slopes are equal.
B.They are perpendicular because their slopes are negative reciprocals.
C.They are not perpendicular because their slopes are equal.
D.They are not perpendicular because their slopes are not negative reciprocals.
we know that
If two lines are perpendicular then, the product of their slopes is equal to minus one, that means that their slopes are negative reciprocals
so
Step
Find the slope of the line HJ
we know that
the slope between two points is equal to
substitute the values
Step
Find the slope of the line HJ
we know that
the slope between two points is equal to
substitute the values
Step
Verify if the two lines are perpendicular
Find the product m1 by m2
so
--------> the slopes are not negative reciprocals
therefore
the answer is the option
D.They are not perpendicular because their slopes are not negative reciprocals
Answer:
center: (-1,5)
radius: 6
Step-by-step explanation:
We have been given a table that shows a linear relationship between x and y. We are asked to find the rate of change change of y with respect to x.
To solve our given problem, we will find the slope of the line passing through the given points.
Let us find slope of line using points and .
Therefore, the rate of change of y with respect to x is .
In a linear relationship, the rate of change is constant and represents how much the dependent variable changes for every unit increase in the independent variable. To find the rate of change, calculate the slope of the line.
In a linear relationship, the rate of change is constant. It represents how much the dependent variable (y) changes for every unit increase in the independent variable (x).
To find the rate of change, you can calculate the slope of the linear relationship. The slope is determined by taking the difference in the y-coordinates divided by the difference in the x-coordinates between two points on the line.
For example, if the table shows that for every increase of 2 units in x, y increases by 3 units, then the rate of change of y with respect to x is 3/2.
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