Friday, 8 September 2023

PARALLEL LINES

1) In the adjoining figure, AB|| CD
Find the value of x in degree 
a) 100  b) 115 c) 120 d) 125

2) In the adjoining figure, AB|| CD
Find the value of x.
a) 65 b) 75 c) 85 d) 95

3) In the adjoining figure, AB|| CD
Find the value of x
a) 100 b) 110 c) 120 d) 75

4) In the adjoining figure, AB|| CD
Find the value of x
a) 120 b) 165 c) 210 d) 270

5) In the adjoining figure, AB|| CD. If angBAE=48, angECD= 112 and angAEC = x
find the value of x.
a) 64 b) 66 c) 68 d) 72

6) In the adjoining figure, AB|| CD. If angABE=120, angBED= 25 and angCDE = x,
find the value of x
a) 95 b) 85 c) 75 d) 65

7) In the adjoining figure, AB|| CD. 
then angDCE - angBAE =?
a) angAEC b) angBAE c) angECD d) none

8) In the adjoining figure, AB|| CD||EF. If angACD=145, AngAFE =65 and angCAF = x
then find the value of x
a) 30 b) 60 c) 90 d) 120

9) In the adjoining figure, AB|| CD and a transversal PQ cuts AB at E and CD at F.
if angPEB =70, angBEG= 30, angEFG =25, angGFD = x and angEGF= y, then x and y
a) 45,35 b) 4570 c) 45,75 d) 45100

10) In the adjoining figure, ABCD is a quadrilateral in which AB|| CD and AD||BC
then angADC is
a) angABC b) angACB c) angBAD d) none

11) In the adjoining figure, AB|| CD; AD and BC intersect at O. If angABO = 70, angODC = 50, angBAO= x, angAOB= y and angDCO= z
find the value of z
a) 50 b) 60 c) 70 d) 80

12) In the adjoining figure, AB|| CD and BC|| ED. 
If angCDE= 80 then find x
a) 20 b) 80 c) 100 d) 120

13) In the adjoining figure, AB|| CD, then  value of a+ b+ c
a) 120 b) 60 c) 180 d) 360 e) 45

14) In the adjoining figure, AB|| CD 
value of x is
a) 20 b) 30 c) 40 d) 50

15) In the adjoining figure
find the value of b
a) 65 b) 75 c) 67 d) 76 e) 78

16) In the adjoining figure, find the value of x+ y 
a) 100 b) 120 c) 145 d) 180 e) 360

17) Find the value of 2y - x from the In the adjoining figure
a) 100 b) 200 c) 150 d) 50 e) 25

18) In the adjoining figure, AB|| CD
find the value of x
a) 40 b) 50 c) 60 d) 70 e) 89

19) In the adjoining figure, AB|| CD
Find the value of x
a) 30 b) 40 c) 50 d) 60 e) 70




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