PQR is a triangle in which PQ=QR=26 S is the point on QR such that SR=3cm and PS=25cm find QS
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Step-by-step explanation:
By apollonius theorem
PQ^2+PR^2=2PS^2+2QS^2
26^2+26^2=2(PS^2+QS^2)
2(26^2)=2(PS^2+QS^2)
26^2=25^2+QS^2
QS^2+625=676
QS^2=676-625
QS^2=51
QS=root51 cm.
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