Which of the following is not a rational number when n=2?
(a) n/6
(b) (n-2)/7
(c) (n-2)/(n+2)
(d) (n+2)/(n-2)
[abcd are options]
step by step answer
Answers
Answered by
3
Let see all options where n=2
A)n/6=2/6=1/3 no
B)n-2/7=2-2/7=0/7=0 no
C)(n-2)/(n+2)=2-2/2+2=0/4=0 no
D)(n+2)/(n-2)=2+2/2-2=2/0 infinite
So D) is answer
A)n/6=2/6=1/3 no
B)n-2/7=2-2/7=0/7=0 no
C)(n-2)/(n+2)=2-2/2+2=0/4=0 no
D)(n+2)/(n-2)=2+2/2-2=2/0 infinite
So D) is answer
shriyapari06:
yes thanks
Answered by
0
Option d) (n+2)/(n-2) is the correct answer.
To Find:
Not a rational number when n =2.
Solution:
Rational numbers are the numbers that be expressed in the form of p/q where q ≠ 0.
(a) n/6
when n= 2
2/6 = 1/3 it is in the form of p/q where q ≠ 0.
∴ n/6 is a rational number at n =2
(b) (n-2)/7
when n=2
(2-2)/7=0/7 it is in the form of p/q where q ≠ 0.
∴ (n-2)/7 is a rational number at n =2
(c) (n-2)/(n+2)
when n=2
(2-2)/(2+2)=0/4 = 0/1 it is in the form of p/q where q ≠ 0.
∴ (n-2)(n+2) is a rational number at n =2
(d) (n+2)/(n-2)
when n=2
(2+2)/(2-2) = 4/0 it is in the form of p/q but q = 0.
∴(n+2)/(n-2) is not a rational number at n =2
∴ option d) is the correct answer.
#SPJ3
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