1.

Match the following lists:

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Solution : We know that `underset(xto0)lim(sinx)/(x)=1` (but a VALUE is smaller than 1)
or `[underset(xto0)lim100(sinx)/(x)]=99`
and `[underset(xto0)lim100(x)/(sinx)]=100`
ALSO, `underset(xto0)lim(sin^(-1)x)/(x)=1""`(but a value is more than 1)
or `[underset(xto0)lim100(sin^(-1)x)/(x)]=100`
and `[underset(xto0)lim100(x)/(sin^(-1)x)]=99`
`underset(xto0)lim(tanx)/(x)=1""`(but a value is bigger than 1)
or `[underset(xto0)lim100(tanx)/(x)]=100`
and `[underset(xto0)lim100(tan^(-1)x)/(x)]=99`
Hence,
a. `underset(xto0)lim([100(sinx)/(x)]+[100(tanx)/(x)])=199`
b. `underset(xto0)lim([100(x)/(sinx)]+[100(tanx)/(x)])=200`
c. `underset(xto0)lim([100(sin^(-1)x)/(x)]+[100(tan^(-1)x)/(x)])=199`
d. `underset(xto0)lim([100(x)/(sin^(-1)x)]+[100(tan^(-1)x)/(x)])=198`


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