me do these problems. 1) Determine a highly accurate estimate for m by using Newton's method, where m is the first prime number greater than (d+1). Do so by solving x2-m=0 by modifying the sample code written on the prior page, then use the two lines of code at the top of this page to check your results. Ensure your initial guess is a "nearby" whole number and choose n5 in the script 2) Determine a highly accurate estimate for , and by extension, , by using Newton's method. Do so by solving x^4-2x2+^2=0 by modifying the sample code written on the prior page, then use the two lines of code at the top of this page to check your results. Ensure your initial guess is a "nearby" whole number and choose n5 in the script 3) Determine an approximate solution to the equation (a+1)xe-(b+1)x-(c+1)x2+(d+1)=0 by using Newton's method. Modify the sample code written on the prior page, then use the two lines of code at the top of this page to check your results. Use an initial guess of x1 = 0 and choose n5 in the script