In the Given Figure- -BAC-90- -BAD - -CAD and -DAE-CAE- then find themeasure of -BAE

As, we can see from the figure, Angle BAE implies 45^∘ nbsp;+ 2212 ^∘ =67 12^∘ nbsp; ...

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Standard VIII

Mathematics

The Chords Corresponding to Congruent Arcs Are Congruent

In the Given ...

Question

In the Given Figure, $∠ B A C = 90^{\circ}, ∠ B A D = ∠ C A D a n d ∠ D A E = ∠ C A E, t h e n f i n d t h e m e a s u r e o f ∠ B A E$

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Solution

As, we can see from the figure,

Angle BAE implies
$45^{\circ}$ + $22 {\frac{1}{2}}^{\circ}$ = $67 {\frac{1}{2}}^{\circ}$

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Similar questions

Q. In the Given Figure,

∠ B A C = 90^{\circ}, ∠ B A D = ∠ C A D a n d ∠ D A E = ∠ C A E, t h e n f i n d t h e m e a s u r e o f ∠ B A E

Q. In the given figure, if

∠ B A C = 90^{\circ}, ∠ B A D = ∠ C A D

and

∠ D A E = ∠ C A E

find

∠ B A E

Q. In the Given Figure,

∠ B A C = 90^{\circ}, ∠ B A D = ∠ C A D a n d ∠ D A E = ∠ C A E, t h e n ∠ B A E

is equal to

Question 64

An angle is said to be trisected, if it is divided into three equal parts. If in the given figure, $∠ B A C = ∠ C A D = ∠ D A E$ , then how many trisectors are there for $∠ B A E$ ?

Question 64

An angle is said to be trisected, if it is divided into three equal parts. If in the given figure, $∠ B A C = ∠ C A D = ∠ D A E$ , then how many trisectors are there for $∠ B A E$ ?

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In the Given Figure, ∠BAC=90∘, ∠BAD=∠CAD and ∠DAE=∠CAE, then find the measure of ∠BAE

As, we can see from the figure, Angle BAE implies 45∘ + 2212∘ =6712∘

In the Given Figure, $∠ B A C = 90^{\circ}, ∠ B A D = ∠ C A D a n d ∠ D A E = ∠ C A E, t h e n f i n d t h e m e a s u r e o f ∠ B A E$

As, we can see from the figure,

Angle BAE implies
$45^{\circ}$ + $22 {\frac{1}{2}}^{\circ}$ = $67 {\frac{1}{2}}^{\circ}$