Answer:
The answer is -15/20, -1/4, 7. Thanks
Multiply 1.75 with 25 because you bought snacks everyday and then you’re left with 11.25
Now subtract .20 because you were left with that on day 26 and you get 11.05
Lastly you divide 11.05 with .85 to see how many snacks you bought
ANSWER IS 13 snacks
Answer:
Step-by-step explanation:
The first four terms of geometric series is:

Since, we have given information that the third number is greater than 44 that means:
Above equation can be rewritten as:

Now, using:

Here, a=r,b=1
(1)
The sum of first four terms is:



(2)
Divide equation (2) by (1) we get:







CASE1: When r=2 in 



CASE2:When r=3 in 




The series becomes:
From CASE1: 

From CASE2: 

Answer:
explain whtlat?
Step-by-step explanation:
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