There is a speed equation of the bungee jumping phenomenon as below. gm gca v(t) = tanh m Look for the jumper mass if the cool speed after 4 seconds is 36 m/s with the air friction constant value cd = 0.25, and the gravitational acceleration g = 9.8 Make the plot of the equation with iterations at least 100 times. (use matlab)

MATLAB BUILT CODE REQUEST FOR 4 QUESTION.

Using any CAS or programming language

Using Matlab, code the following:The paper cup has Radius R2 = l.5(R1), height (h), volume V = 716 cm3 ,and surface area (S). The height, volume, and surface area of the cup are given by: V =πh(R1^2+R2^2+R1R2)/3 S = π R1^2+ π (R1+R2)√(R2 − R1)^2 + h^2 Determine R1, R2, and S of the paper cups with heights h = 8, 10, 12, 14, and 16 cm. • Method 1: Simulate Equations without using a for loop. • Method 2: Simulate Equations using a for loop. Display results to the screen tabulated Hint: You may need to transpose the vectors before printing to the screen.

Using Matlab, code the following:The paper cup has a bottom radius R1, top radius R2 = l.5(R1), height (h), volume V = 716 cm3 ,and surface area (S). The height, volume, and surface area of the cup are given by: V =πh(R1^2+R2^2+R1R2)/3, S = π R1^2+ π (R1+R2)√((R2 − R1)^2 + h^2). Determine R1, R2, and S of the paper cups with heights h = 8, 10, 12, 14, and 16 cm. • Method 1: Simulate Equations without using a for loop. • Method 2: Simulate Equations using a for loop. Display results to the screen tabulated Hint: You may need to transpose the vectors before printing to the screen.

f(x) = -1.26 – 1.5x + x2 Find the root of the function by using one of the open methods or bracket methods with relative errors ea smaller than the maximum relative error ea = 0.001% (using matlab)