Identity Function
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- R (Real numbers)
- N (Natural numbers)
- Z (Integers)
Let R be a relation from N to N defined by
R = {(a, b):a, b ϵ N and a = b2 }
Then which of the following is not true?
(a, b) ϵ R → (b, a) ϵ R
All of the above
(a, b) ϵ R, (b, c) ϵ R → (a, c) ϵ R
(a, a) ϵ R, for all a ϵ N
How many of the following statements are true about the identity function.
(a) It's graph is shown above.
(b) Domain is R
(c) Range is R
(d) Its an even function
A relation R defined on the set A = {1, 2, 3, 5} as
{(x, y): x+y >10: x, y ∈ A }is
Zero relation
Universal relation
Identity relation
Empty relation
z
-z
-y
y
Is from A to C
Is from C to A
Does not exist
None of these
- y=1
- y=x2
- y=|x|
- y=x
Which of the following is the identity function?
y=x2
y=|x|
y=x
y=1
Which of the following is the identity function?
y=x2
y=|x|
y=x
y=1
How many of the following statements are true about the identity function.
(a) It's graph is shown above.
(b) Domain is R
(c) Range is R
(d) Its an even function
How many of the following statements are true about the identity function?
(a) It's graph is shown above.
(b) Domain is R
(c) Range is R
(d) Its an even function