Let y = h(t) be the function that models the height of a rocket, in feet, that is projected from the ground after t seconds. Using symbolic function notation, write the function that models the height of the rocket if it is projected from a platform that is 50 feet tall, as a transformation of the function y = h(t). Using words, describe what happens to the graph of the function y = h(t). You MUST use symbolic function notation. For example, if y = f(x), one example of a transformation of the function y = f(x), in symbolic function notation, is y = f(x) + 2. The corresponding expression in WORDS of what happens to the graph of the function y = f(x) is "a vertical shift up by 2". Transformation in terms of y = h(t) symbolic function notation is: Enter your answer here In words, describe what happens to the graph of y = h(t). Enter your answer here Save Answer Q1.2 Part b) Recall that the linear cost function consists of production cost per item times the number of items produced, plus any additional fixed costs (fixed cost includes items such as rent, utilites, etc.). Company Sound makes speakers. Let y = e(x) model the monthly linear cost function that Company Sound uses to determine the cost to make speakers, in dollars, where a is the number of speaker sets produced. Company Sound rents the building where the speakers are produced. Given the recent rental vacancies in the neighborhood local to the building where the Company Sound production factory is, the landlord decides to drop Company Sound's rent by a $1000 per month. Using symbolic function notation, write the function that models the new monthly linear cost function for Company Sound as a transformation of the function y = c(z). Using words, describe what happens to the graph of the function y = c(x).