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Please Discuss here about this GDB.Thanks

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MTH101 - Calculus And Analytical Geometry GDB No. 1 Solution Spring 2016 Due Date May 23, 2016

MTH101 - Calculus And Analytical Geometry GDB No. 1 Solution Spring 2016 Due Date May 23, 2016

For f(x)  = x2+1 and g(x) = x2,find the composition fg and gf and identify the domain of each.Note: Domain of a function means those values of x at which both compositionare not undefined.

smjhaaa b dein bhai isay

mth101 gdb solution

Attachments:

IDEA SOLUTION ATTACHED

Attachments:

Given f(χ) = χ²+1

g(χ) = χ-²



f∘g = (f∘g) (χ) = f(g(χ))

Putting values

=f(√χ-2)

=(√χ-2)²+1

=χ-2+1

=χ-1

Domain= (-∞,∞)



g∘f = (g∘f) (χ)

g = g(f(χ))

= g(χ²+1)

= √(χ²+1) - 2

= √(χ²-1) 

Domain = (-∞,-1] , ∪ [1,∞)

thankssss Alot,,,

math type ma square kase lete ha

Correct Solution of mth101 GDB is here
http://machinefreak.com/mth101-gdb-no1-solution

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