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10" th term of the harmonic progression ...

10" th term of the harmonic progression `(2)/(1)+2(1)/(2)+3(1)/(3)+.......` is "

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The sum of the first n terms of the arithmetical progression 3, 5(1)/(2),8,.... is equal to the 2nth term of the arithmetical progression 16(1)/(2),28(1)/(2),40(1)/(2) . Calculate the value of n.

(a) Find the 10th term of the progression 1 + 3 + 5 +7+ ... (b) Find the 7th term of the progression 80 + 77 +74+ … (c) Find the 22nd term of the progression 7(3)/(4)+9(1)/(2)+11(1)/(4)+... (d) Find the nth term of the progression - 5 - 3 - 1 + 1 +...

(a) Find the 10th term of the progression 1 + 3 + 5 +7+ ... (b) Find the 7th term of the progression 80 + 77 +74+ … (c) Find the 22nd term of the progression 7(3)/(4)+9(1)/(2)+11(1)/(4)+... (d) Find the nth term of the progression - 5 - 3 - 1 + 1 +...

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The 5th term of the series (10)/(9),(1)/(3)sqrt((20)/(3)),(2)/(3),… is

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