Consider a right angled triangle ABC, right angled at B. Length of AC

1.	Consider a right angled triangle ABC, right angled at B. Length of AC = 5 cm. ∠A = 37∘. The magnitude of the sides of the triangle are natural numbers. Then, the sum of the magnitudes of AB, BC and ∠C is ___ . Magnitude is defined as the absolute value. Example: If ∠A is 60 degree then, its magnitude is 60; and if length AB = 45 cm, then magnitude of AB = 45.
Answer» Consider a right angled triangle ABC, right angled at B. Length of AC = 5 cm. $∠$ A = $37^{\circ}$ . The magnitude of the sides of the triangle are natural numbers. Then, the sum of the magnitudes of AB, BC and $∠$ C is ___ . Magnitude is defined as the absolute value. Example: If $∠$ A is 60 degree then, its magnitude is 60; and if length AB = 45 cm, then magnitude of AB = 45.

Consider a right angled triangle ABC, right angled at B. Length of AC = 5 cm. ∠A = 37∘. The magnitude of the sides of the triangle are natural numbers. Then, the sum of the magnitudes of AB, BC and ∠C is ___ . Magnitude is defined as the absolute value. Example: If ∠A is 60 degree then, its magnitude is 60; and if length AB = 45 cm, then magnitude of AB = 45.

Answer»

Consider a right angled triangle ABC, right angled at B. Length of AC = 5 cm. $∠$ A = $37^{\circ}$ . The magnitude of the sides of the triangle are natural numbers. Then, the sum of the magnitudes of AB, BC and $∠$ C is ___ .

Magnitude is defined as the absolute value. Example: If $∠$ A is 60 degree then, its magnitude is 60; and if length AB = 45 cm, then magnitude of AB = 45.

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