in OPQ ,right -angled at P , OP= 7cm and OQ-PQ=1 cm (see fig 8.12). determine the value of sinQ and cosQ
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Answer:
Step-by-step explanation: in triangle OPQ, OP=7cm.
OQ-PQ=1cm
Let PQ=x
Therefore, OQ=1+x
By Pythagoras theorem
(OQ)^2=(OP)^2+(PQ)^2
(1+x)^2=7^2+x^2
2x=49-1
2x=48
X=24
PQ=24
Therefore , OQ= 25
SinQ=p/h= 7/25
CosQ= b/h= 24/25
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