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10\( k _ { i } \) \( A C = D F \) \( \mathscr { K } _ { 0 } ( \mathrm { vi } ) \Delta \mathrm { ABC } \equiv \Delta \mathrm { DEF } \) \( \frac { 2 } { E } \) Fig. 8.22

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Similar Questions

Q1

Given two triangles

Δ A B C

and

Δ D E F

such:

B C = 6 cm, A C = 4 cm, m ∠ B = 35^{\circ},

E F = 6 cm, D F = 4 cm, m ∠ E = 35^{\circ}

, then

Δ A B C ≅ Δ D E F

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Q2

If

A B = D E, B C = E F

and

A C = D F,

then

Δ A B C

_____

Δ D E F

.

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Q3

By which congruency are the following pair of triangles congruent:

In $Δ A B C$ and $Δ D E F$ , $∠ B = ∠ E = 90^{\circ}, A C = D F$ and $B C = E F .$

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Q4

In $$ \Delta ABC$$ and $$\Delta DEF \angle B = \angle E= 90^{o}: AC = DF $$ and $$BC = EF $$

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Q5

Which congruence criterion do you use in the following?
Given AC = DF, AB = DE, BC = EF
So

Δ A B C ≅ Δ D E F

[2 marks]

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