Math, asked by charandeep69, 7 months ago

plzz answer this question​

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Answered by MominurFromDinajpur
0

Answer:

In the (i) no image: The area is 20 cm^{2}

In the (ii) no image: The area is 424 cm^{2}

Step-by-step explanation:

In the (i) no image:

  ABCDE = ABC + ACED

ACED is a Square.   [AE = ED = 4, ∠AED = 90°]

∴ Area of ACED = 4^{2}

                            = 16 cm^{2}

ABC is a Triangle.

The Hight of ΔABC = 6 - 4 = 2 cm

The Base of ΔABC = 4 cm [ED = AC]

∴ Area of ΔABC = \frac{1}{2} × Base × Hight

                            = \frac{1}{2} × 4 × 2

                            = 4 cm^{2}

∴ The full area of ABCDE = ABC + ACED

                                          = 4 + 16

                                          = 20 cm^{2}(ans)

In the (ii) no image:

  ABCDEF = ABCF + CDEF

ABCF is a Square.  [ AB = BC = CF = FA]

∴ Area of ABCF = 18^{2}

                           = 324 cm^{2}

CDEF is a Trapezium. [CF║ED]

The Summation of The Parallel Sides = CF + ED

                                                              = 18 + 7 [AB = BC = CF = FA]

                                                              = 25 cm

The Distance Between The Parallel Sides = 8 cm

∴ Area of CDEF = \frac{1}{2} × Distance Between Parallel Sides × Sum of Parallel Sides

                           =  \frac{1}{2} × 8 × 25

                           = 100 cm^{2}

∴ The full area of ABCDEF = ABCF + CDEF

                                              = 324 + 100

                                              = 424 cm^{2}  (ans)

Hope you understand the process...

By- Md. Mominur Islam Mhaim.

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