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Using the intermediate value theorem, show that the function g(x)= (2x+1)/(1000x^7-x+1) has at least one point of discontinuity in the interval [-1,0]
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show 1000x^7-x+1 has a root in [-1,0]
how do i do that?
please
zarkon is correct
i dont understand?
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try to plug in (-1,0) to show that 1000^7-x+1 has a root in it
show that 1000x^7-x+1=0 for x is between [-1,0] so find a value of x between -1 and 0 that makes 1000x^7-x+1=0
evaluate 1000^7-x+1 at x=-1 ans x=0...then use IVT
*and
So only for the denominator? we dont solve for the numerator?
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you have a rational function here ... the only possible cause of a discontinuity is when the denominator is zero
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