exercise 6.3 math question no.6
Attachments:
Answers
Answered by
3
I hope this answer was helpful to you.....
Thank you
Thank you
Attachments:
Answered by
3
given : QT bisect <Q
TR bisect <PRS
To prove : < QTP = 1/2 <QPR
Solve : in triangle PQR
<P + <Q = < PRS (by exterior angle property )
1/2 <P+ 1/2<Q = 1/2 <PRS
1/2 <P + <TQR = 1/2 <TRS .....(1)
IN triangle TQR
< QTR + < TQR = <TRS ......(2)
from equations (1) & (2)
1/2 <P + < TQR = < QTR + < TQR
1/2 <P = < QTR
1/2 <QPR = < QTR
........Proved
I hope its help you
TR bisect <PRS
To prove : < QTP = 1/2 <QPR
Solve : in triangle PQR
<P + <Q = < PRS (by exterior angle property )
1/2 <P+ 1/2<Q = 1/2 <PRS
1/2 <P + <TQR = 1/2 <TRS .....(1)
IN triangle TQR
< QTR + < TQR = <TRS ......(2)
from equations (1) & (2)
1/2 <P + < TQR = < QTR + < TQR
1/2 <P = < QTR
1/2 <QPR = < QTR
........Proved
I hope its help you
Similar questions