Answer:
Answer:
The x-Intercept of is ·
is
The y-Intercept of is ·
is
We included the graph of the function at the end of this solution.
Step-by-step explanation:
Let x + 3 · y = 9, we must transform this function into its explicit form. That is:
x + 3 · y = 9
3 · y = 9 - x
y = 3 - · x
Where:
x, y are the independent and dependent variables, dimensionless.
x-Intercepts correspond to such values of x such that y = 0 That is:
( y = 0)
3 - · x = 3
x = 9
The x-Intercept of x + 3 · y = 9 (9,0)
y-Intercepts correspond to such values of y such that x = 0. That is:
(x = 0)
y = 3
The y-Intercept of x + 3 · y = 9 is (0,3).
Finally, we proceed to graph the given function and label all intercepts.
Answer:
is equivalent to
.
This is because
The rule is, in order to add fractions, your denominators must be equivalent. In other words, you must have the same denominator for both fractions.
<em>Now what do we do? We add!</em>
This is because 4 + 1 = 5.
Your answer is .
I hope this helps!
<h2><u>PLEASE MARK BRAINLIEST!</u></h2>Answer:
The difference in slopes of is = 3
We can say slope of is positive and 3 more than slope of
while slope of
is negative.
Difference of y-intercepts of is = -7
We can say the y-intercept of is positive and 7 units above
while y-intercept of
is negative.
Step-by-step explanation:
Given equation:
We need to find the difference of slopes and y-intercepts of the given equations.
The standard form of a slope intercept equation of line is given by:
where represents slope and
represents y-intercept of line.
Writing the given equations in standard form to find slope and y-intercept.
Slope = 2 and y-intercept =-2
Slope = -1 and y-intercept =5
The difference in slopes of is =
We can say slope of is positive and 3 more than slope of
while slope of
is negative.
Difference of y-intercepts of is =
We can say the y-intercept of is positive and 7 units above
while y-intercept of
is negative.