In ∆ SPY , points A and B are midpoints of SY and SP , respectively. If = ( a+ 7) units, = (3 + 3) units,PY and m∠SYP = (6a − 2)°
∆ SPY , points A and B are midpoints of SY and SP , respectively
PY=(a+7)units,AB=(3+3)units,PY=(a+7)units, AB=(3+3)units,PY=(a+7)units,AB=(3+3)units,
m∠SYP=(6a−2)°m\angle SYP=(6a-2)\degreem∠SYP=(6a−2)°
Then
PY=2AB=2(3+3)=a+7PY=2AB=2(3+3)=a+7PY=2AB=2(3+3)=a+7
a=5a=5a=5
6(5)−2=286(5)-2=286(5)−2=28
m∠SYP=28°m\angle SYP=28\degreem∠SYP=28°
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