In a single throw of two dice the probability of getting more than 7 is
Answers
Answered by
3
\huge \bf \red{ \mid{ \overline{ \underline{ANSWER}}} \mid}∣
ANSWER
∣
\bf{QUESTION}QUESTION
Prove that if x and y are odd positive integers, then x²+y² is even but not divisible by 4.
\bf{step \: by \: step \: explanation}stepbystepexplanation
we know that any odd positive integer is of the form 2q+1 for some integer q.
so, let x = 2m+1 and y = 2n+1 for some integers m and n.
•°• x²+y²= ( 2m+1)²+(2n+1)²
==> x²+y²=4(m²+n²)+4(m+n)+2
==> x²+y²= 4{(m²+n²)+(m+n)} +2
==> x²+y² = 4q +2 , where q= (m²+n²)+(m+n)
==> x²+y² is even and leaves remainder 2 when divided by 4.
==> x²+y² is even but not divisible by 4.
HENCE PROVED✔✔
\huge \pink{ \boxed{ \boxed{ \mathbb{THANKS}}}}
THANKS
ankit8947:
hii
Similar questions