find a pythagorean triplet for which greatest member is 101
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Answered by
2
Hi friend!!
The Pythagorean triplet which contains 101 as it's member is (20,99,101)
→20²+99²=101²
400+9801=10201
10201=10201
I hope this will help you ;)
The Pythagorean triplet which contains 101 as it's member is (20,99,101)
→20²+99²=101²
400+9801=10201
10201=10201
I hope this will help you ;)
Answered by
9
Hey dood ur answer is here ---
Pythgorean triplet = 2m , m² - 1 , m² + 1
In pythagorean triplet greatest member is m² + 1
m² + 1 = 101
m² = 101 - 1
m = √100
m = 10
so pythgorean triplet = 2m , m² - 1 , m² + 1
Placing m = 10
= 2 ( 10 ) , ( 10 )² - 1 , 101
= 20 , 100 - 1 , 101
= 20 , 99 , 101
Hope it helps
Pythgorean triplet = 2m , m² - 1 , m² + 1
In pythagorean triplet greatest member is m² + 1
m² + 1 = 101
m² = 101 - 1
m = √100
m = 10
so pythgorean triplet = 2m , m² - 1 , m² + 1
Placing m = 10
= 2 ( 10 ) , ( 10 )² - 1 , 101
= 20 , 100 - 1 , 101
= 20 , 99 , 101
Hope it helps
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