First two questions would be a big help... I am struggling a bit with them. The third is graphing and tried a couple times on a different paper and I am messing small things up. Help would be great thanks....

4. A mass is supported by a spring so that it rests 25 cm above a table top. The mass is pulled down to a height of 10 cm above the table top and released at time t = 0. It takes 0.8 seconds for the mass to reach a maximum height of 40 cm above the table top. As the mass moves up and down, its height h, above the table top, is approximated by a sin function. Determine a sin equation that gives the height, h(t), as a function of time, t. (2 marks) WCLN PCMath 12 - Rev. 2019 Lesson 9 - Graphing the Tangent Function 1. For each of the following state the period and the general equation for the asymptotes. a) y = tan 1 (x -") b) y = tan 3(x - 0) + 2 2. Graph at least two periods of each of the following functions. Clearly label the asymptotes and show how you determined the asymptotes. a) y = tan 2(x + 0) + 1 b ) y = tan 1 ( x + " )