help ASAP medals will be rewarded
Bill is able to save $35/week after working part-time and paying his expenses. These two formulas show his weekly savings: f(1) = 35, f(n) = f(1) + f(n-1) for n > 1 f(n) = 35n 1. Which one of these formulas show the sequence written recursively and which shows it written explicitly? Justify your explanations. 2. Use the recursive formula to make a table of values for 1 ≤ n ≤ 5. Show your calculations. Explain what your table means.
3.Use any formula of your choice to find f(40). Explain why you chose that method and what your answer means. Show your calculations. 4.Given the sequence of numbers: 5, 6, 8, 11, 15, 20, 26, 33, 41,… Explain whether or not this sequence can be considered a function.
@brijackson6 @Sheraz12345 @study100
please help
@Sheraz12345 please help. its really ergent
I am looking into it ... plz wait ... if i am able to understand then i will tell u
ok thank you
@Sheraz12345 did you find out how to do it. please help me
1. f(n) = f(1) + f(n-1) for n>1 is the recursive formula because it requires you to find the previous term(s) , f(n-1) in order to compute f(n).
1cont. f(n) = 35 n is the explicit formula because it allows you to directly plug in numbers to find values of f(n).
2. Use f(n) f(1) + f(n-1) and plug in 1,2,3,4,5, for n to find the values. then you can make table of n II f(n)
3. Use formula f(n) = 35 to calculate f(40) because you can calculate f(40) directly without calculate all the values from f(1) to f(39) using this explicit formula
okay. so how would it look like? please show
@study100
Which one?
my bad those are already all the answers right?
I'm not sure if the last one is Fibonacci sequence for the last one. Lemme check
number 1 is answer. number 2, you need to do a little work by plugging in numbers.
can you please show me how
@study100 can you please help me finish the problem
4. I'm not sure if the last one can be expressed as a function.. I checked Fibonacci, Geometric and arithmetic sequences but none seems to fit the sequence... So my answer would be no for the last one.
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