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MODERN PUBLICATION-RELATIONS AND FUNCTIONS-EXERCISE 1 (b) (Long Answer Type Questions (I))
- Show that the function f:RrarrR given by : f(x)=ax+b, where a, binR,...
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- A function f:RrarrR be defined by f(x) = 5x + 6, prove that f is one-o...
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- State whether the following function is one-one onto or bijective: f...
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- Show that f:RrarrR given by f(x)=x^(3) is bijective.
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- A function f:RrarrR is defined by f(x)=4x^(3)+5,x inR. Examine if f ...
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- Show that the function f:RrarrR defined by : (i) f(x)=(4x-3)/(5),x i...
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- Consider the function f(x)=(x-3)/(x+1) defined from R-{-1}" to "R-{1}....
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- Show that function f: R ->{x in R : -1 < x < 1}defined by f(x)=x/(1+...
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- Check the injectivity and surjectivity of the following functions:(i)...
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- Check the injectivity and surjectivity of the following functions:(i)...
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- Check the injectivity and surjectivity of the following functions: f...
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- Let A and B be two sets. Show that f: AxxB->BxxA defined by f(a ,\ b)=...
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- Show that the Modulus Function f : R->R ,given by f (x) = | x |, is ne...
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- Show that the signup function f : R to R given by f(x) = {(1, if, x ...
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- Let A={a(1),a(2),a(3),a(4),a(5)}andB={b(1),b(2),b(3),b(4)}, when a(l)'...
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