Calculate the area of the shaded region.
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Step-by-step explanation:
PQR is an Isosceles triangle so PE bisects QR
QE = ER
In ∆PQE => QE² = PQ² - PE² = 7² - PE²
In ∆PDE , DE² = PD² - PE² = 5² - PE²
Now,
QD × DR = (QE + DE) (QE - DE)
=> QD × DR = ( QE)²- ( DE)²
=> QD × DR = 7² -5² = 24
So they can only be 3 × 8 or 4 × 6.
Hence 3+8 = 11,
4+6 =10
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