.) Can the Intermediate Value Theorem be applied to show that there is a root of the
equation x^5-x^3+3x - 5 =0 in the given interval ]1,2[? If yes, apply it.
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Given f(x)= x^5-x^3+3x-5
now f(1)= 1-1+3-5= -2 <0
f(2) = 32-8+6-5 = 25>0
Here f(1) is Negative
and f(2) is positive
so when we draw the Graph then atleast one time it will cut the X-axis, so there will be atleast one Root of the given Equation...
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