the height of triangle ABC and triangle DBC are 4 cm and 6 cm respectively find A(triangle ABC) upon A(triangle DBC)
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Answer:
GIVEN HIGHT OF TRIANGLE ABC = 4CM
AND HIGHT OF TRIANGLE DBC = 6 CM
NOW THE AREA OF TRIANGLE
= \frac{1}{2} (base \: \times height)=21(base×height)
NOW THE AREA OF TRIANGLE ABC ( BASE = BC AND HEIGHT = 4CM )
=
\frac{1}{2} (bc \: \times 4)21(bc×4)
= \: {2bc}^{2}=2bc2
so \: now \: \: area \: of \: triangle \: \: dbc \: ( \: base \: = \: bc \: and \: heigt \: = 6cm)sonowareaoftriangledbc(base=bcandheigt=6cm)
AREA =
\frac{1}{2} ( \: bc \times \: 6 \: cm) \: = \: {3bc}^{2}21(bc×6cm)=3bc2
NOW AREA OF ABC UPON AREA OF DBC
WE HAVE
\frac{ {2bc}^{2} }{ {3bc}^{2} } = \frac{2}{3} \: \: hence \: the \: ratio \: of \: the \: area \: of \: triangle \: is3bc22bc2=32hencetheratiooftheareaoftriangleis
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