*Which of the following is a Pythagorean triplet ?* 1️⃣ (61, 62, 63 ) 2️⃣ (10 , 60, 61) 3️⃣ (11, 50, 61) 4️⃣ (11, 60, 61)
Answers
Answer:
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Step-by-step explanation:
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Given:
Which of the following is a Pythagorean triplet ?* 1️⃣ (61, 62, 63 ) 2️⃣ (10 , 60, 61) 3️⃣ (11, 50, 61) 4️⃣ (11, 60, 61)
To find:
Which of the following is a Pythagorean triplet?
Solution:
We know,
A Pythagorean Triple consists of three positive integers a, b and c such that
Additional note:- If a triangle's sides are Pythagorean triples then it is a right-angled triangle
Option (1): (61, 62, 63 )
a = 61
b = 62
c = 63
c² = 63² = 3969
a² + b² = 61² + 62² = 3721 + 3844 = 7565
∴ a² + b² ≠ c²
Thus, (61, 62, 63 ) is not a Pythagorean triplet.
Option (2): (10, 60, 61 )
a = 10
b = 60
c = 61
c² = 61² = 3721
a² + b² = 10² + 60² = 100 + 3600 = 3700
∴ a² + b² ≠ c²
Thus, (10 , 60, 61) is not a Pythagorean triplet.
Option (3): (11, 50, 61 )
a = 11
b = 50
c = 61
c² = 61² = 3721
a² + b² = 11² + 50² = 121 + 2500 = 2621
∴ a² + b² ≠ c²
Thus, (11 , 50, 61) is not a Pythagorean triplet.
Option (4): (11, 60, 61 )
a = 11
b = 60
c = 61
c² = 61² = 3721
a² + b² = 11² + 60² = 121 + 3600 = 3721
∴ a² + b² = c²
Thus,
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