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Gelneren [198K]
3 years ago
13

What aspect of a line of a linear equation does the slope affect? What does the y-intercept affect?

Mathematics
1 answer:
alekssr [168]3 years ago
4 0

Answer: The y-intercept affects where the linear equation meet the y-axis. The slope affects how steep the linear equation is on the graph.

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Eli lives 3 3/4 miles from the library. He decided to bike from his home to the library to return some books. Eli biked 1 1/10 m
KIM [24]
Eli traveled a total of 8.6 miles. He went to the library and back. 3.75 + 3.75. and he also added and extra 1 1/10 mile. so, 3.75 x 2 = 7.5, 7.5 + 1 1/10 = 8.6. Hope that helped!
7 0
3 years ago
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2. French Vanitta K-Cups that originally<br> cost $5.99 are now on sale for $4.75.
just olya [345]

Answer:

20.7% is the % decrease.

Step-by-step explanation:

 If you are finding the % of decrease then see below.

% Decrease = (Original Cost - New Cost ) ÷ Original Cost  × 100

5.99 - 4.75 = 1.24

1.24 ÷ 5.99 = .2070

.2070 × 100 = 20.7%

7 0
3 years ago
if Sandy ran 4 miles every week for 4 weeks, she would reach her goal of 20 miles for the month. the first day of the first week
Reika [66]
She would only run 16 miles a month
6 0
3 years ago
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The measure of the reference angle is and sin 0 is
Masja [62]
Check the picture below.

bear in mind that a reference angle, is just the angle the "terminal point" makes with the x-axis, in this case, the green one.

8 0
3 years ago
PLEASE HELP!!! A system of linear equations is shown below.
MAXImum [283]

Answer:

The value of the variable x is -2 and the value of the variable y is -7.

Step-by-step explanation:

The substitution method consists of:

  1. Solve for an unknown in one of the equations, which will be a function of the other unknown .
  2. In the other equation that is not used, the same unknown is replaced by the expression obtained in step 1.
  3. Solve for the only remaining unknown, obtaining the numerical value of an unknown.
  4. Substitute the cleared unknown in step 3 for its numerical value in the equation obtained in step 1.
  5. Operate to obtain the numerical value of the other unknown.

In this case,  you have the system of equations:

\left \{ {{2*x-3*y=17} \atop {-3*x+y=-1}} \right.

Isolating the variable y from the second equation:

y= -1 +3*x

Replacing this expression in the first equation:

2*x-3*( -1 +3*x)= 17

Solving:

2*x -3*(-1)-3*3*x= 17

2*x +3 -9*x= 17

2*x -9*x= 17 -3

(-7)*x= 14

x= 14÷(-7)

x= -2

Now, replacing the value of x in the expression y = -1 + 3 * x you get:

y= -1 +3*(-2)

Solving:

y= -1 -6

y= -7

So,<u><em> the value of the variable x is -2 and the value of the variable y is -7.</em></u>

5 0
3 years ago
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