Exercise 1.13 Convert the following unsigned binary numbers to decimal. Show your work. (a) 1010, (b) 1101102 (c) 11110000, (d) 000100010100111, Exercise 1.14 Convert the following unsigned binary numbers to decimal. Show your work. (a) 1110, (b) 100100, (c) 110101112 (d) 011101010100fo0, Exercise 1.15 Repeat Exercise 1.13, but convert to hexadecimal.

Using a PYTHON code solve dy = (1 + 2t)√y, y (0) = 1 dt over the interval 0 ≤ t ≤ 2, with a step size of 0.5 implementing (i) Euler's method, (ii) midpoint method (iii) built-in solve_ivp Print the results for y(2) for analytical solution (given below) and the three different methods. Also display the results from all three methods on the same figure along with the analytical result. Use continuous plot for the analytical solution and discrete plots for the different methods. Use proper legend. Given analytical solution, y(t) = 1/(t² +t+ 2)² 4

An alternative to false position is to bias the root estimate more toward a or b. One way to bias toward a would be to use the following: a;mf(b;) – b; f(a;) mf(b;) – f(a;) Xroot; where m is between 0.5 and 1.0. Using the above method for root finding and assuming ao = 0.15000, bo = 2.70000, and m = 0.75: Find the value of (Xroot)1 for the function: f(x) = xln(x) bị (Xrootli Ej i aj NA bo (Xrootlo ao b1 (Xroot 1 E1 1 a1 b2 (Xroot/2 €2 a2

Don't use ai to answer I will report your answer Solve it with explanation