First we have to divede the tota of students into the sice of each grop so:

So we can aproximate this to a whole number so:
a) The factors have the form:

where x1 is a zero of the function. A zero is a point at which the graph intercepts the x-axis. From the graph, the zeros are:
-6, -4, 2, and 3
Therefore, the factors are:
(x + 6)
(x + 4)
(x - 2)
(x - 3)
b) Multiplying all these factors we get a polynomial, p(x), with the zeros of the graph. That is:
p(x) = (x + 6)(x + 4)(x - 2)(x - 3)
c) Yes, it is possible to find other polynomials with the same zeros. To do that we have to multiply p(x) by a constant. For example, multiplying by 2:
f(x) = 2(x + 6)(x + 4)(x - 2)(x - 3)
and f(x) has the same zeros as p(x)
d) Every polynomial obtained in the previous way, multiplying p(x) by a constant, will have a different graph. In conclusion, it is not possible to find other polynomials with the same zeros and the same graph.
Answer: Quora. It will help, trust me or search it up
The answer is either 1,352.39 or 340.13
A group of students are doing a project where they make a rocket from bottles. The students all make their separate versions of the bottles. When it is time to launch their rockets, some rockets go higher than other rockets. Student A's rocket goes 3 times higher than the second highest rocket. Student B's rocket goes 50 feet into the air. Student C's rocket went a dozen feet higher into the air than Student B's rocket. If Student D's rocket went 200 feet in the air, how much higher did Student D's rocket go compared to Student A's rocket?