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the ang tsr is 60° bec it is eq triangle which is equal to ang trs
ang rsp=ang srq=90°
bec they are corner of square
so add that
90+60=ang tsp=ang trq
hence prooved
the ang tsr is 60° bec it is eq triangle which is equal to ang trs
ang rsp=ang srq=90°
bec they are corner of square
so add that
90+60=ang tsp=ang trq
hence prooved
Answered by
1
lets take first, equiletral ∆SRT
1 ) angle tsr =srt=rts = 60°
2) ts =sr= rt
now square spqr
3) all sides equall
sp =rq
4) all angles = 90°
angle psr = angle srq
now ,
ts = tr (from 1 )
sp = rq ( from 3 )
angle tsr+angle rsp = angle trs+ angle srq
60°+90° = 60° +90°
5) hence , ∆TSP = ∆ TRQ
now ,
pt = tq ( from point 5 )
now, taking obtus ∆TSP
sum of angles of triangle = 180°
angle tsp + angle spt + angle pts = 180°
150+ 2 angle spt = 180
2 angle spt = 30
angle spt = 15°
1 ) angle tsr =srt=rts = 60°
2) ts =sr= rt
now square spqr
3) all sides equall
sp =rq
4) all angles = 90°
angle psr = angle srq
now ,
ts = tr (from 1 )
sp = rq ( from 3 )
angle tsr+angle rsp = angle trs+ angle srq
60°+90° = 60° +90°
5) hence , ∆TSP = ∆ TRQ
now ,
pt = tq ( from point 5 )
now, taking obtus ∆TSP
sum of angles of triangle = 180°
angle tsp + angle spt + angle pts = 180°
150+ 2 angle spt = 180
2 angle spt = 30
angle spt = 15°
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