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sum of squares of even and odd Natural Numbers/ GPSC/UPSC/Government exams
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In this video the formula for the sum of the squares of ‘n’ Even and Odd natural numbers is derived.
As you watch the video, you will be able to understand the derivation and will be able to use the formula to solve problems related to addition of the squares of even or odd Natural numbers.
If you like this video, Press the ‘SUBSCRIBE’ and ‘LIKE’ button , I thank you in advance for the same.
Now let me tell you about myself :
My Name is K Vijay kumar Raju, I stay in Hyderabad, Telangana.
I am a teacher and I have been teaching mathematics for the last 30 years. I am confident that at the end of this video you will be confident to use the formula to solve related questions.
watch this video till the END and don’t leave without pressing the SUBSCRIBE and LIKE button.
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sum of the squares of first n odd natural numbers easy proof,
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As you watch the video, you will be able to understand the derivation and will be able to use the formula to solve problems related to addition of the squares of even or odd Natural numbers.
If you like this video, Press the ‘SUBSCRIBE’ and ‘LIKE’ button , I thank you in advance for the same.
Now let me tell you about myself :
My Name is K Vijay kumar Raju, I stay in Hyderabad, Telangana.
I am a teacher and I have been teaching mathematics for the last 30 years. I am confident that at the end of this video you will be confident to use the formula to solve related questions.
watch this video till the END and don’t leave without pressing the SUBSCRIBE and LIKE button.
Your Queries
sum of the squares of n natural even and odd numbers easy proof/GPSC/UPSC/ government exams,
Derivation of the sum of the squares of first n even and odd natural numbers easy proof,
Formula for the sum of the squares of first n even and odd natural numbers easy proof,
sum of the squares of first n even natural numbers easy proof,
sum of the squares of first n odd natural numbers easy proof,
sum of the squares of even and odd natural numbers,
sum of the squares of even and odd natural number series,
sum of the squares of even and odd natural number sequence
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