Problem: for any integer p , * p is equal to the product of all the integers between 1 and p , inclusive . how many prime numbers are there between * 9 + 3 and * 9 + 9 , inclusive ?
Rationale: "generally * p or p ! will be divisible by all numbers from 1 to p . therefore , * 9 would be divisible by all numbers from 1 to 9 . = > * 9 + 3 would give me a number which is a multiple of 3 and therefore divisible ( since * 9 is divisible by 3 ) in fact adding anyprimenumber between 1 to 9 to * 9 will definitely be divisible . so the answer is none ( a ) ! supposing if the question had asked for prime numbers between * 9 + 3 and * 9 + 11 then the answer would be 1 . for * 9 + 3 and * 9 + 13 , it is 2 and so on . . . a"
annotated_formula: subtract(subtract(add(multiply(multiply(multiply(9, 3), const_2), const_4), 9), add(multiply(multiply(multiply(9, 3), const_2), const_4), 3)), 1)