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the sum of an arithmetic progression is given by 2n-1. find the nth term of the sequence
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In an arithmetic progression the term is 25,nth term is -17 and the sum of n terms is 132.find n and the common difference
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You have a typo Which term is 25 ?
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The 3rd term of an Arithmetic Progression is 10 more than the first term while the fifth term is 15 more than the second term.
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Eternity is real!!! don't be deceive Jesus is coming soon, GIVE HIM YOUR LIFE NOW SO THAT YOU WON'T
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The third term of a geometric progression of positive terms is 18 and the fifth term is 162
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To find the common ratio and the first term of the geometric progression, we can use the given
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1) Let the first term of the arithmetic progression be a and the common difference be d. The seventh
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The eighth term of a geometric progression is 32 and the fourth term is 2. Find the first term and the positive value of the
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Anyone to help me solve this please
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The 9th term of an arithmetic progression is 4+5p and the sum of the four terms of the progression is 7p-10, where p is a
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a+8d = 4+5p d = 5, so a+40 = 4+5p I assume you mean the sum of the *first* 4 terms is 7p-10,so 4/2
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1) The first term of arithmetic progression is -20 and the sum of it's term is 250. find it's last term if the number of it's
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Answer
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The sum of the 1st eight terms of an arithmetic progression is logx, logxsquare, logxcube is find the sum of the 1st 8 term of
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To find the sum of the first 8 terms of an arithmetic progression, we need to determine the first
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Use the arithmetic sequence nth term formula to solve the following problem:
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the common difference is ... 6 - 2 the change from 6 to 58 is ... 58 - 6 the number of terms from 6
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Find the first term and the common different of an arithmetic progression if the sixth term is
25 and the sum of the six terms in
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a + 5d = 25 or a = 25-5d sum(6) = 3(2a + 5d) = 80 6a + 15d = 80 6(25-5d) + 15d = 80 150 - 30d + 15d
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