1056/4=264 1056-264=792
First you do 1056 divide it by 4 and then get the answer. Then you do 1056 subtract it by the answer and that is your answer
Answer:
6 segments are required to connect each point to every other point.
Step-by-step explanation:
If four points are placed on a circle.Then as we know the segment is a line that join two points.
Now as we are given four points on the circle.
- so we will firstly start with the first point; the first point requires 3 segments to connect to the remaining three points.
- Next second point will just require 2 segments to connect to the two points as it is already connected to the first point.
- similarly third point requires just one segment to connect to the last point as it is already connected to first and second point as done above.
- and hence by the above three steps the fourth point is connected to all the points.
Hence, 6 segments are required to connect each point to every other point.
Answer:
9.50 + 0.20e = 12.50
Step-by-step explanation:
you start with the 9.50, base price. Then with every photo you pay 0.20, since we don't know how many it is we put a variable. Then we know that those two combined is 12.50, so yeah.
Note: Your system of equations is missing some details. Since the procedure is same so it should not be matter as it would still make your understand the concept. So I am assuming you have the following system of equations:


Answer:
The two lines intersect at (3/31, 47/31) which is the solution to this system of equations.
The graph of the solution is also attached below.
Step-by-step explanation:
Given the system of the equations


The solution will be the point of intersection of two lines. So we need to solve the system of the equations to find the point of intersection in order to graph the solution.
Solving






∵ 










as

so



Therefore, the two lines intersect at (3/31, 47/31) which is the solution to this system of equations.
The graph of the solution is also attached below.
An equation that is true for all values of the variables in its domain is <u>an identity</u>
<u></u>
Hope that helps!