Please answer the 7th and 8th question. Thank youuu in advance
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solution:
7) 2x= 100
=> x= 50°
8) in Traiangle OAP.
=> op^2+ Ap ^2= Ao^2
=> 9+16= Ao^2
=> Ao^2= 25
=> AO= 5cm
Now,in Traiangle AOC
=> oc^2= ac^2+ ao^2
=> 49= ac^2+ 25
=> 24= ac^2
=> ac= 2root6 cm
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Hope u like it☺☺
7) 2x= 100
=> x= 50°
8) in Traiangle OAP.
=> op^2+ Ap ^2= Ao^2
=> 9+16= Ao^2
=> Ao^2= 25
=> AO= 5cm
Now,in Traiangle AOC
=> oc^2= ac^2+ ao^2
=> 49= ac^2+ 25
=> 24= ac^2
=> ac= 2root6 cm
_______________
Hope u like it☺☺
Answered by
10
HEYA!!
HERE'S YOUR ANSWER
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Q.7
In ∆POQ,
OPQ+POQ+OQP = 180°
But, OPQ=OQP [radii of same circle]
So, 2.OPQ + 100° = 180°
2.OPQ = 80°... So, OPQ = 40°
Now, angle P = 90° [ tangent on a circle ]
So, OPQ + x = 90°
x = 90° - OPQ = 90° - 40°
Therefore, x = 40°.
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Q.8
Here,AP = PB [ perpendicular from the centre to the chord bisects the chord]
So, AP = 4cm
Applying PGT in ∆AOP, we get
OA = √(9+16) = √25 = 5cm
Similarly, applying PGT in ∆AOC, we get
OC^2 = AC^2 + OA^2
or AC^2 = OC^2 - OA^2
= 7^2 - 5^2 = 49 - 25 = 24cm
So, AC = √24
Therefore, AC = 2√6 cm.
{NOTE: PGT means Pythagoras Theorem}
_____________________________________________
HOPE HELPED!!
HAPPY TO HELP :)
HERE'S YOUR ANSWER
____________________________________________
Q.7
In ∆POQ,
OPQ+POQ+OQP = 180°
But, OPQ=OQP [radii of same circle]
So, 2.OPQ + 100° = 180°
2.OPQ = 80°... So, OPQ = 40°
Now, angle P = 90° [ tangent on a circle ]
So, OPQ + x = 90°
x = 90° - OPQ = 90° - 40°
Therefore, x = 40°.
_____________________________________________
Q.8
Here,AP = PB [ perpendicular from the centre to the chord bisects the chord]
So, AP = 4cm
Applying PGT in ∆AOP, we get
OA = √(9+16) = √25 = 5cm
Similarly, applying PGT in ∆AOC, we get
OC^2 = AC^2 + OA^2
or AC^2 = OC^2 - OA^2
= 7^2 - 5^2 = 49 - 25 = 24cm
So, AC = √24
Therefore, AC = 2√6 cm.
{NOTE: PGT means Pythagoras Theorem}
_____________________________________________
HOPE HELPED!!
HAPPY TO HELP :)
PrincessNumera:
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