Math, asked by ankitAT8, 1 year ago

From the adjoining diagram ,calculate
i)the area of Trapezium ACDE
ii)The area of parallelogram ABDE
iii)The area of triangle BCD​

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Answers

Answered by samrathag
18

Answer:

i) 65 m^2 ii) 45.5 m^2 iii) 19.5 m^2

Step-by-step explanation:

i) area of trapezium=1/2(sum of parallel side)*height

i.e a=1/2(7+13)(6.5)

=> a= 65 m^2

ii) area of parallelogram= base*height

i.e a= 7*6.5

=> a= 45.5 m^2

iii) area of triangle=1/2(base)*(height)

i.e a=1/2(13-7)(6.5)

=> a= 19.5 m^2

Answered by Anonymous
82
\bold {\huge {Solution-:}}


\bold {\underline {1.\ The\ area\ of\ trapezium\ ACDE}}

\bold {Given} \implies Height = 6.5m and sum of parallel sides = 13m and 7m

\bold {To\ Find}\implies Area of trapezium ACDE

\implies Area of trapezium = \dfrac {1}{2} × (sum of parallel sides) × height

\implies Area of trapezium of ACDE = \dfrac {1}{2} × (13 + 7) × 6.5

\implies \dfrac {1}{2} × 20 × 6.5

\implies 10 × 6.5

\implies 65m^2

\boxed {\bold {Area\ of\ trapezium\ =\ 65m^2}}


\bold {\underline {2.\ The\ area\ of\ parallelogram\ ABDE}}

\bold {Given} \implies height = 6.5m and base = 7m

\bold {To\ Find}\implies Area of parallelogram ABDE

\implies Area of parallelogram = base × height

\implies Area of parallelogram = 6.5 × 7

\boxed {\bold {Area\ of\ parallelogram\ =\ 45.5m^2}}


\bold {\underline {3.\ The\ area\ of\ triangle\ BCD}}

\bold {Given} \implies Height = 6.5m and base = 6m

\bold {To\ Find}\implies Area of triangle BCD

\implies Area of triangle = \dfrac {1}{2} × base × height

\implies \dfrac {1}{2} × 6 × 6.5

\implies 3 × 6.5

\boxed {\bold {Area\ of\ triangle\ =\ 19.5m^2}}


\bold {\huge {Solved}}
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