Can someone help me? WILL FAN AND MEDAL!
It would equal to where a is but a does not have a number?
sense C = 24, what should d = ?
remember, all angles added together = 180, 24 + ? + 90 = 180
uh huh :)
it's not 66..
hmmmm.... wait
If c = 24, a = 80.. then d = ?
not sure
that is very confusing, should be 66, I don't know what is then...
Well, I am here.
Heyo :) Since `PQ is parallel to SR and PS is parallel to QR` this is the definition of a parallelogram where opposite sides are parallel to each other :)
d is so easy guys!
Yes quite so.
What is it ? It's not 66, a, 0, or 1..
Oh no: 563blackghost is here. So I am just listening!
`Opposite angles are congruent.` Due to this fact we analyze we see that we dont know of c and we know of 46 as well as the opposite angle by knowing 24 and b. Since we have knowledge of opposites of the angle on the transversal we would add them together. So since 46 is the opposite of b then b will be equal to 46. This is according to the `Alternate Interior Angles Theorem`. So that would be c is equal to 24. So lets find the angle of S and Q (they are congruent). \(\huge\bf{46 + 24 = S}\)
Its best to post on here but yes it is 70 :) Since we know angles S and Q are equal to 70 we would add those two up. \(\huge\bf{70+70=140}\) Now we would need to find to find the angles of P and R. In order to do so we must subtract the total degree of a parallelogram and the angles of Q and S. \(\huge\bf{360-140=220}\) Now we would divide by 2 to find what each angle (P and R) can contain. \(\huge\bf{\frac{220}{2}=?}\)
110?
For me I have a very short easy way! May I represent it?
Correct :) Now since 46 was equal to the opposite angle along the transversal which was b then the same rule will apply for P and R. So 80 is equal to a. In order to find d we would need to subtract 110 by 80. \(\huge\bf{110-80=d}\)
I wouldn't mind 3mar. Its nice to know a shorter way ;)
30?
Correct ;)
I'm going to close this topic to open another.
46=b alter, int. angles 24+b+80=150 consecutive int. ang. d=180-150=30
O.o Wow! I did not know you could retrieve it that way. Its seems as though I only work out the long and hard way xD
A point of view!
Definitely ;)
Thank you for the medal!
Join our real-time social learning platform and learn together with your friends!