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One root of the equation ex−3x2=0 lies in the interval(3,4). Find the least number of iterations of the bisection method, so that error is less than10−3

If f(0)=-1 and f(8)=1, how many iterations of bisection of the interval will be required to find an approximation to the root of f(x) accurate to 0.25?

Show that the equation f(x)=2x 3 -5x+2=0 has one negative root and one positive root between 1 and 2. Using method of bisection, find a positive root of the equation with error less than 10 -1 .

Use Newton-Raphson method to find the root off(x)=x 3 -9x+2=0 with accuracy of 10 -3 .

Use Newton-Raphson method to find the root off(x)=x 3 -9x+2=0 with accuracy of 10 -3 .

Use Newton-Raphson method to find the root off(x)=x 3 -9x+2=0 with accuracy of 10 -3 .

Using Newton-Raphson method, find a root off(x)=sinx+x-1=0 in (0,1)