Honestly I think you should work it out yourself but if you really need to know. Here they are.
Under Trivia: Pride is one of how many deadly sins? Underline: The perfume Circle: smelled 14. Underline: My brother and I Circle: like 15.
Underline: Stephano Circle: makes 16. Underline: The tall models Circle: wore 17. Underline: He Circle: looked 18. Underline: Tom and Isabel Circle: walked 19.
Underline: People all over the world Circle: copied 20. Underline: Super models Circle: appear Word Ladders ii. Look, hook, hood, good iii. Face, lace, lice, life, lift iv.
S ee t ell y ay l it e nds v. 'can you crack the code?' Beauty is in the eye of the beholder. (take the last letter of each word and put it at the start) I hope this helped you.:). Honestly I think you should work it out yourself but if you really need to know. Here they are.
English Rules 1 Homework Program Answers Sheet 101
Under Trivia: Pride is one of how many deadly sins? Underline: The perfume Circle: smelled 14. Underline: My brother and I Circle: like 15. Underline: Stephano Circle: makes 16. Underline: The tall models Circle: wore 17. Underline: He Circle: looked 18.
Underline: Tom and Isabel Circle: walked 19. Underline: People all over the world Circle: copied 20. Underline: Super models Circle: appear Word Ladders ii.
Look, hook, hood, good iii. Face, lace, lice, life, lift iv. See tell yay lit ends v.
'can you crack the code?' Beauty is in the eye of the beholder. (take the last letter of each word and put it at the start) I hope this helped you.:). There are infinitely many polynomials of order 5 that will give these as the first five numbers and any one of these could be 'the' rule. Short of reading the mind of the pers on who posed the question, there is no way of determining which of the infinitely many solutions is the 'correct' one. One such is: U(n) = (5.n^5 - 15.n^4 + 85.n^3 - 201.n^2 + 250.n - 80)/8 another is U(n) = (4.n^5 - 80.n^4 + 340.n^3 - 900.n^2 + 1006.n - 330)/30 The simplest, based on a polynomial of order 1 is U(n) = 5 - 3n.
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