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this is very interesting creation from concepts of function that is mappings and permutation combination the question is it is given that there are two sets of real numbers said Ian said we said he has hundred elements and said B has 50 elements find the number of mappings from set a to be if every element in B has an inverse image and F of a 1 is less than or equal to F of a 2 less than or equal to F of a 3 up to less than or equal to f of 800 since the question is from mapping we start with drawing the sets this is set e having 100 elements and this is said be having 50 elements we have a mapping from set a to be the elements of said we are called images and those offset a are called pre images we know that in function or in mapping every pre image has a unique image also here it is given that every element in set B has an inverse image this means function is on to the range of function is and tile said me which is a co domain of the function or we can say each image in set B is asso

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