Ask your own question, for FREE!
Mathematics 21 Online
remi2019:

find the measure of x and y in the problem

remi2019:

|dw:1613008911458:dw|

Angle:

If you didn't know how to do the algebra part in the last problem - you're going to get very stuck on this one....

remi2019:

can you help me?

remi2019:

yes

Angle:

cool, can you tell me what the relationship of the (182 - 4x) and the (5x + 2) angles are?

remi2019:

they are vertical

Angle:

PERFECT ok, so vertical angles are going to be EQUAL to each other

remi2019:

yes

Angle:

182 - 4x = 5x + 2

remi2019:

?

Angle:

this was the part you were confused with last time and it's going to take a long time to explain why you would do each step

Angle:

|dw:1613009471507:dw|

remi2019:

ok so skip the hard part can you tell me the answer and how you go it ?

remi2019:

WAIT...>>>>

remi2019:

so it would be 20 right?

Angle:

"Anything you do to one side, you do to the other" I added 4x to both sides 182 = 9x + 2 is the result of doing that step I subtracted 2 from both sides 180 = 9x is the result of doing that step and yes, 20 would be correct

remi2019:

ok thank you you are a math wiz/genius

remi2019:

wait is that the answer for x and y???

Angle:

nonono we just found x

remi2019:

ok thought so i got confused for a second

remi2019:

how do we find y??

Angle:

if x = 20 what is. 5x + 2 equal to?

remi2019:

102

Angle:

perfect then what kind of relationship does the 5x+2 have with the 4y+2 angle? (use the picture I shared before)

remi2019:

alternate exterior angles

Angle:

awesome! Alternate Exterior angles are equal to each other

Angle:

so 102 = 4y + 2

remi2019:

25?

Angle:

PAT YOURSELF ON YOUR BACK

remi2019:

thank you

remi2019:

you are amazing

Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!
Can't find your answer? Make a FREE account and ask your own questions, OR help others and earn volunteer hours!

Join our real-time social learning platform and learn together with your friends!