Please help!!! I can't figure this one out... You are counting all the ways to create a list of five-letter strings of characters using only the following letters: {a, b, c, d, e, m, n, o, p, q, u, y, z} How many ways can you create a five-letter string of characters when you have these conditions: Must start with a vowel or y. Must end with a consonant or y. Must have the letter x in the middle position. Enter the numerical value in the answer box.
what ahve you tried already?
is the intent to have groups of five letters, or is duplicating elements feasible?
I'm geting thrown off by the x - it is not on the list so I am assuming that it is just intended to be there? I assume duplicating is ok because it doesn't say that it's not...
well, if x is not a typo, either in the list or on the information part; then there are exactly no ways to get an x in the middle
So the answer would be 0? I've tried entering that and it says it is not right.
then the question is simply written badly unless there is something that you are not sharing from it
No, that is exactly how it is written.
i see 13 elements; and 5 positions; i believe, if repetition is alliowed .... i wanna say that amounts to 13^5 ways, but the subject is a little hazy. I recall somethings about P and C and such ....
"How many ways can you create a five-letter string of characters" lol, i spose thats not really one of the questions tho
Must start with a vowel or y, 5 elements 5*13*13*13*13
lol... I am so frustrated wtih this question. I've tried everything to solve it and every answer I type is is not correct. I am at a loss.
Must end with a consonant or y; there are 9 elements to that 13*13*13*13*9 have you tried moving to the next question?
can you offer up a screenshot?
Yes, I have and I keep coming back to it because it is the last one to complete. It is holding me up being able to submit the assignment and and I don't want to give up! lol. Yes I can. Hold on for one moment.
spose you had 2 elements, {0,1} how many ways can you create groups of 3 that end in a 1? 001 011 101 111 2*2*1 = 4 ways spose you had 3 elements, {0,1,a} how many ways can you create groups of 4 that start with a 0? 1*3*3*3 = 27 is my guess, lets see 0000 0110 0a10 0001 0111 0a11 000a 011a 0a1a 0010 01a0 0aa0 0011 01a1 0aa1 = 27 001a 01aa 0aaa 0100 0a00 00a0 0101 0a01 00a1 010a 0a0a 00aa
hmm, a spose that means that all 3 conditions must hold?
well, lets try this; using the same concept as i portrayed; 5 elements avaliable for the start position 9 elements for the end position 1 element for the middle position (assuming it needs to be an x) and 13 elements for the other 2 positions each 5*13*1*13*9 = ?
I tried 27 and it said it is not correct. Hold please and I'll try this last one...
27 was just an example to see if my memory wasnt failing me :)
Haha!! ! I am getting desperate! the last one we tried.
you say youve already tried: 5*13*1*13*9 ?
Yes, it's not correct... Grrr!
well, its only worth 1 pt .... id say let it go into the etheral abyss :)
I know! I'm stubborn though! lol I hate to lose points. lol
Thank you for trying!
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