F(n) = f(n â’ 1) â‹… 0.7 + 25, n > 0 Well, let's create a recursive function and see what option best matches it. Since our initial inventory is 100, we'll define f(0) as 100. For month n, we sell 30% of the t-shirts. So we have f(n-1)*(1-0.3) = f(n-1)*0.7 And we get 25 more shirts. So f(n-1)*0.7 + 25 Therefore the function is f(n) = f(n-1)*0.7 + 25, n>0 Which matches the 3rd option given. The key thing to remember is if we sell 30% each month, that means that we retain 100% - 30% = 70% each month.
A store had 100 t-shirts. each month, 30% of the t-shirts were sold and 25 new t-shirts arrived in shipments. which recursive function best represents the number of t-shirts in the store, given that f(0) = 100?
This really depends on the situation, and many variables. Is there a specific moment? Multiple buttons? Would you mind giving more context or is that it?
