Math, asked by rishabhgupta8871, 1 year ago

find area pls solve itttttt​

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Answers

Answered by 08adityaraj
2

Step-by-step explanation:

On the bottom you have a triange whose base is (34+6+10)cm = 50cm and height is 16cm. So its area will be 16*50/2= 400cm².

On the top there is a trapezium with parallel side 12 and 14 cm and perpendicular distance between them as 34cm. So its area will be (12+14)(34)/2 = 442 cm²

And you also have two triangles, one on left and other on the right of the trapezium.Their bases and heights are given so calculate the area.

Answered by Anonymous
26

Question:

Find the area of the given figure.

Answer:

948 cm^2

Note:

• Area of parallelogram = Base×Height

• Area of rectangle = Length×Breadth

• Area of square = Side×Side = (1/2)×(diagonal)^2

• Area of triangle = (1/2)×Base×Height

• Area of circle = π×(radius)^2

• Area of rhombus = (1/2)×D1×D2

where D1 and D2 are its two diagonals.

• Area of trapezium = (1/2)×(a+b)×h

where a & b are its parallel sides and h is the perpendicular length between a & b.

Solution:

• Area of ∆ABF = (1/2)×(AF)×(BF)

= (1/2)×6×12

= 3×12

= 36 cm^2

• Area of ∆CDH = (1/2)×(HD)×(CH)

= (1/2)×10×14

= 10×7

= 70 cm^2

• Area of ∆ADE = (1/2)×(AD)×(GE)

= (1/2)×(AF+FH+HD)×(GE)

= (1/2)×(6+34+10)×16

= (1/2)×50×16

= 50×8

= 400 cm^2

• Area of trap.BCHF = (1/2)×(BF+CH)×FH

= (1/2)×(12+14)×34

= (1/2)×26×34

= 13×34

= 442 cm^2

Now ,

• Area of the given figure

= Area of ∆ABF + Area of ∆CDH

+ Area of ∆ADE + Area of trap.BCHF

= 36 + 70 + 400 + 442

= 948 cm^2

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