It’s 6(2r+5) :) i need more words
22 degrees; you can subtract 180-158 to get the measure of U and U is equal to S because of parallel lines
Looking at the purple area, we see that 1≤y≤3. So we can immediately reject answers (d), (a).
Since the purple area is to the right of and above the sloping line, we choose answer (c).
The correct answer to the whole problem is (c).
Answer:
<u>GIVEN :-</u>
Ordered pairs given are :-
- (2 , -1)
- (-5 , 3)
- (4 , 3)
- (-2 , -3.5)
- (0.5 , 1.75)
<u>TO FIND :-</u>
- Correct quadrant for each ordered pair.
<u>FACTS TO KNOW BEFORE SOLVING :-</u>
- While writing the co-ordinates of a point , its ordered pair is always in the form of ( x , y ) where x = x-coordinate of the point & y = y-coordinate of the point.
- In Quadrant 1 , the coordinates of a point is always = ( +x , +y ) because Quadrant 1 lies between the positive side of x-axis & positive side of y-axis.
- In Quadrant 2 , the coordinates of a point is always = ( -x , +y ) because Quadrant 2 lies between the negative side of x-axis & positive side of y-axis.
- In Quadrant 3 , the coordinates of a point is always = ( -x , -y ) because Quadrant 3 lies between the negative side of x-axis & negative side of y-axis.
- In Quadrant 4 , the coordinates of a points is always = ( +x , -y ) because Quadrant 4 lies between the positive side of x-axis & negative side of y-axis.
<u>SOLUTION :-</u>
- (2 , -1) is in <u>Quadrant 4</u> because it's x-coordinate is positive whereas its y-coordinate is negative.
- (-5 , 3) is in <u>Quadrant 2</u> because its x-coordinate is negative but y-coordinate is positive.
- (4 , 3) is in <u>Quadrant 1</u> because both its x-coordinates & y-coordinates are positive.
- (-2 , -3.5) is in <u>Quadrant 3</u> because both its x-coordinates & y-coordinates are negative.
- (0.5 , 1.75) is in <u>Quadrant 1</u> because both its x-coordinates & y-coordinates are positive.
Answer:
90 square feet
Step-by-step explanation:
36 square feet divided by 4 square yards equals to 9 square feet for 1 square yard.
9 square feet times 10 square yards equals to 90 square feet.