ans que no. 10
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1) Given : in ΔABC ,
D,E are mid points of AB and AC
RTP : arΔADE = arΔABC/4
proof :in ΔABC and ΔADE
<A = <A [common angle]
AB/AD = AC/AE =2/1 [ D is the mid point of AB ]
therefore
ΔABC similar to ΔADE
ar(ADE)/ar(ABC) = (AD)²/(AB)²
{since if two triangle are similar ratio of their areas equal to ratio of their corresponding sides}
ar ΔADE= 1²/2² * ar ΔABC
= 1/4 *ΔABC
D,E are mid points of AB and AC
RTP : arΔADE = arΔABC/4
proof :in ΔABC and ΔADE
<A = <A [common angle]
AB/AD = AC/AE =2/1 [ D is the mid point of AB ]
therefore
ΔABC similar to ΔADE
ar(ADE)/ar(ABC) = (AD)²/(AB)²
{since if two triangle are similar ratio of their areas equal to ratio of their corresponding sides}
ar ΔADE= 1²/2² * ar ΔABC
= 1/4 *ΔABC
KAS11:
thank you
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