Plz answer the first two top written lines of this paper along with the figure under it. PLZ DO IT FAST. IT IS CLASS 9 TH CBSE .
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since ∆SPF and ∆SQF are on same base SF and between same ||s SF and PQ,
therefore, ar(SPF) = ar(SQF)
so, ∆SPF = 3 cm sq
now, in ∆SPF and FRE:
PS = RE (bcz,PS=QR=RE)
angle SPF = REF (alt. int. angles)
angle PSF = FRE (alt. int. angles)
so ∆SPF ≈ ∆FRE (by ASA cong. rule)
so ar(SPF) = ar(FRE) (bcz cong. ∆s have equal area)
so area of ∆FRE = 3 cm sq
now in ∆FEQ,
since, RE = RQ (given)
so,FR forms the median.
and a median divides a ∆ into 2 ∆s of equal area.
so area of FRQ = 3cm sq
now, adding area of ∆SQF and FRQ gives 6cm sq.
SQR forms the half of PQRS.
so area of PQRS = 6×2 = 12cm sq.
___________________________
hope this helps you.☺
plz mark as brainliest if you like the answer.
therefore, ar(SPF) = ar(SQF)
so, ∆SPF = 3 cm sq
now, in ∆SPF and FRE:
PS = RE (bcz,PS=QR=RE)
angle SPF = REF (alt. int. angles)
angle PSF = FRE (alt. int. angles)
so ∆SPF ≈ ∆FRE (by ASA cong. rule)
so ar(SPF) = ar(FRE) (bcz cong. ∆s have equal area)
so area of ∆FRE = 3 cm sq
now in ∆FEQ,
since, RE = RQ (given)
so,FR forms the median.
and a median divides a ∆ into 2 ∆s of equal area.
so area of FRQ = 3cm sq
now, adding area of ∆SQF and FRQ gives 6cm sq.
SQR forms the half of PQRS.
so area of PQRS = 6×2 = 12cm sq.
___________________________
hope this helps you.☺
plz mark as brainliest if you like the answer.
geetika3:
so u r saying to subtract that area
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