Answer:
Option B
same-side interior angles
Step-by-step explanation:
Given in the question, two non parallel lines a and b.
The area between lines a and b is called the interior of the two lines.
Angles 4 and 5 are same-side interior angles.
Other options are wrong because:
<h3>A)</h3>
The area which not between lines a and b is called the exterior
<h3>C) </h3>
Corresponding angles are on same side of the traversal line.
Example
Angles 1 and 5
<h3>D)</h3>
Alternate interior angles are in interior region but in opposite side of traversal line.
Example
Angles 3 and 5
The answer is 23 and 1÷9
First you multiply 4 by 5 and wind up with 20
Then you multiply four by 7÷9.
That gets you 28÷9
You take out all the nines you can from 28, three in this case.
That gets you 27÷9 + 1÷9
Your total thing is 20+27÷9+1÷9
That equals 20+3+1÷9
That equals 23 and 1÷9
Answer:

Step-by-step explanation:
Given the expression

solving the expression



The multiply fractions are defined as

so the expression becomes



Refining

Therefore,
If you recall y=mx+b, the slope-intercept form of a linear equation, the slope, m, is the rate of change of the equation, and the y-intercept is b.
When switching to function notation, we simply swap y for f(x), and if we start at x=0 and graph in the positive x direction, we've started at whatever initial value exists (the y-intercept value).
Simply: F(x) = 2/3 x + 4
Answer:
5a. A = 800 +150m
5b. A = 200 +200m
6. 12 months
Step-by-step explanation:
<h3>5.</h3>
The amount repaid will be the sum of the deposit and the total of monthly payments. That total is the number of months times the payment amount.
Equation 1: A = 800 +150m
Equation 2: A = 200 +200m
__
<h3>6. </h3>
The lines on a graph cross at m = 12. It will take 12 months for the amount repaid to be the same for both plans.
__
Subtracting the second equation from the first gives ...
(A) -(A) = (800 +150m) -(200 +200m)
0 = 600 -50m . . . simplify
50m = 600 . . . . . add 50m
m = 600/50 = 12
Note that this answer is the quotient of the difference in deposits and the difference in payment amounts.