PICTURE ANSWER IS ATTACHED
COORDINATES OF OUR ORIGINAL FIGURE:
(4, 6)
(5, 8)
(9, 7)
(8, 1)
HOW TO SOLVE:
The problem should guide you this way! Here's what you need to know, going up or down, affects the Y-coordinate (second coordinate), but when you go left or right, it affects your X-coordinate (first coordinate). When going down or left, you will subtract that number from the original coordinate. When going up or to the right, you will add the number instead!
ADDITIONAL HELP:
Always figure out what the coordinates are of your original figure, so that you know what to add or subtract from! :)
COORDINATES OF OUR NEW FIGURE:
(-3, 4)
(-2, 6)
(2, 5)
(1, -1)
Hopefully this helped!
Answer:
Option C→Seven and five-sixths
2.
(-3) +(-5)
Mark -3 and -5 on the number line.Move 5 units left of -3 to reach at -8.That is required sum.
3.
Distance between −12 and −15 on the number line is given by
|-12 -(-15}| or |-15 -(-12)|
=|-12+15| or |-15+12|
=|3| or |-3|
=3 units
Option C
|−12 − (−15)| = 3
The process of drawing the quadrilateral with two sets of parallel sides and two angles measuring 135 degrees is shown below.
<h3>What is a quadrilateral?</h3>Any closed figure made by 4 line segments joined end to end in a series is called a quadrilateral.
Draw a quadrilateral with two sets of parallel sides and two angles measuring 135 degrees.
Let a and b be the side length of the quadrilateral.
First, draw the line of length b.
Then draw the second line with an angle of 135° of length a.
Then draw parallel lines that should be parallel to line a and line b.
Then the quadrilateral is formed.
The diagram is given below.
More about the quadrilateral link is given below.
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