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Daniel Expanded the Expression as Shown Mr024 1 Jpg What Errors Did He Make Select Three Options Form

Daniel Expanded the Expression as Shown Mr024 1 Jpg What Errors Did He Make Select Three Options Form

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Instructions and help about which expressions are equivalent to mr025 1 jpg select two options mr025 2 jpg mr025 3 jpg mr025 4 jpg mr025 5 jpg mr025 6 jpg

today i've got this pretty interesting problem involving finite sequences from a linen grad math contest so let's dive into the statement of this problem so we say a finite sequence a1 a2 a3 all the way up to a n is p balanced if for all j and k between 1 and p we have the following equality so a k plus a k plus p plus a k plus 2 p and so on and so forth is equal to aj plus aj plus p plus aj plus 2p and so on and so forth and since this is a finite sequence this is always going to be a finite sum so you just stop when you run out of terms so now let's look at the problem so we want to suppose that the sequence a1 a2 up to a50 is p balanced for the following primes so p is equal to 3 5 7 11 13 and 17. and our goal is to find a closed form for a sub n now before we look at a solution i'm just going to look at a real quick example to get our heads wrapped around what this notion of p balanced is so let's say we've got a sequence of five numb

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