If secp=5/4, then find sinP cosR+ cosP sinR. Given that triangle PQR is right angled at Q
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Sec p=5/4=hyp/adj
By Pythogoras Theorem
PR^2=PQ^2+QR^2
(5)^2=(4)^2+QR^2
QR^2=5^2-4^2
QR^2=25-16
QR^2=9
QR=3CM
SinP=opp/hyp=3/5
CosP=adj/hyp=4/5
SinR=opp/hyp=4/5
CosR=adj/hyp=3/5
SinP CosR+CosP SinR
=3/5×3/5+4/5×4/5
=9/5+16/5
=25/5
=5
I hope it's help you
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