Proof: The Square of any Integer is of the Form 3k or 3k + 1

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Proof: The square of any integer is 3k or 3k + 1 Proof: The square of any integer is 3k or 3k + 1
Ex. SB1. Maths. Prove that the square of a positive integer can never be of the form 3k+2. Ex. SB1. Maths. Prove that the square of a positive integer can never be of the form 3k+2.
Show that the square of any integer is of the form 3k or 3k+1 but not of the form 3k+2 Show that the square of any integer is of the form 3k or 3k+1 but not of the form 3k+2
Question No 03 | Part a | Exercise 2.2 | Divisibility Theory | Number Theory Question No 03 | Part a | Exercise 2.2 | Divisibility Theory | Number Theory
Square any integer of form 3k or 3k+1.(A N T 6.H R BHAGAT.) Square any integer of form 3k or 3k+1.(A N T 6.H R BHAGAT.)
Show that square of any positive integer is of the form 3p or 3p+1 Show that square of any positive integer is of the form 3p or 3p+1
Question No 03 | Part c | Exercise 2.2 | Divisibility Theory | Number Theory Question No 03 | Part c | Exercise 2.2 | Divisibility Theory | Number Theory
Why all integers of the form 4k+3 are never perfect squares. Why all integers of the form 4k+3 are never perfect squares.