From the adjoining figure find
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Answered by
22
Sum of angles in a quadrilateral = 360°
(i)
angle CBA =( 50 + x )°
(3x + 10)° + (5x + 8) + (50 + x)° + (3x + 4)° = 360°
3x° + 10° + 5x° + 8° + 50° + x° + 3x° + 4° = 360°
12x° + 72° = 360°
12x° = 360° - 72°
12x° = 288°
x = 288/12°
x = 24°
(ii)
angle DAB = 3x + 4 °
= 3(24) + 4
= 72 + 4 = 76°
(iii)
angle ADB = 3x + 10°
= 3(24) + 10°
= 72° + 10°
= 82°
(i)
angle CBA =( 50 + x )°
(3x + 10)° + (5x + 8) + (50 + x)° + (3x + 4)° = 360°
3x° + 10° + 5x° + 8° + 50° + x° + 3x° + 4° = 360°
12x° + 72° = 360°
12x° = 360° - 72°
12x° = 288°
x = 288/12°
x = 24°
(ii)
angle DAB = 3x + 4 °
= 3(24) + 4
= 72 + 4 = 76°
(iii)
angle ADB = 3x + 10°
= 3(24) + 10°
= 72° + 10°
= 82°
Anonymous:
hope your doubts about this topic are cleared :-)
Answered by
3
Answer
(i) x = 24°
(ii) /_ DAB = 76°
(iii) /_ ADB = 82°
Step-by-step explanation:
Here is your solution
CBA = ( 50 + x )°
( 3x + 10 )° + ( 5x + 8 )° + ( 50 + x )° + ( 3x + 4 )° = 360°
( 3x + 5x + x + 3x + 10 + 8 + 50 + 4 )° = 360°
12x° + 72° = 360°
solution is given in picture
I Hope It Helps You
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