x, 2x + 2, 3x + 3, G are four consecutive terms of a G.P. Find the value of G.

Given, x, 2x + 2, 3x + 3, G are four consecutive terms of a G.P. Substituting value of x = -1, in terms we get : Terms : -1, 2(-1) + 2, 3(-1) + 3, G = -1, -2 + 2, -3 + 3, G = -1, 0, 0, G This is not possible as in this case common ratio is different. Substituting value of x = -4, in terms we get : Terms : -4, 2(-4) + 2, 3(-4) + 3, G = -4, -8 + 2, -12 + 3, G = -4, -6, -9, G Here, common difference = . G = . Hence, G = .

The 5^th and the 8^th terms of a G.P. are 32 and 256 respectively. Find its first term and the common ratio.

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The third term of a G.P. is greater than its first term by 9 whereas its second term is greater than the fourth term by 18. Find the G.P.

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The 10^th, 16^th and 22^nd terms of a G.P. are x, y and z respectively. Show that x, y and z are in G.P.

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The third term of a G.P. is 2. Find the product of the first five terms of this G.P.

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Mathematics

x, 2x + 2, 3x + 3, G are four consecutive terms of a G.P. Find the value of G.

AP GP

Related Questions

The 5^th and the 8^th terms of a G.P. are 32 and 256 respectively. Find its first term and the common ratio.

The third term of a G.P. is greater than its first term by 9 whereas its second term is greater than the fourth term by 18. Find the G.P.

The 10^th, 16^th and 22^nd terms of a G.P. are x, y and z respectively. Show that x, y and z are in G.P.

The third term of a G.P. is 2. Find the product of the first five terms of this G.P.

Mathematics

x, 2x + 2, 3x + 3, G are four consecutive terms of a G.P. Find the value of G.

AP GP

Related Questions

The 5th and the 8th terms of a G.P. are 32 and 256 respectively. Find its first term and the common ratio.

The third term of a G.P. is greater than its first term by 9 whereas its second term is greater than the fourth term by 18. Find the G.P.

The 10th, 16th and 22nd terms of a G.P. are x, y and z respectively. Show that x, y and z are in G.P.

The third term of a G.P. is 2. Find the product of the first five terms of this G.P.

The 5^th and the 8^th terms of a G.P. are 32 and 256 respectively. Find its first term and the common ratio.

The 10^th, 16^th and 22^nd terms of a G.P. are x, y and z respectively. Show that x, y and z are in G.P.