118489 The \(30^{\text {th }}\) term to the arithmetic progression 10 , 7,4 is

118535 For a GP, \(a_n=3\left(2^n\right), \forall n \in N\). Find the common ratio.

118490 Three number \(x, y\) and \(z\) are in arithmetic progression. If \(x+y+z=-3\) and \(x y z=8\), then \(\mathbf{x}^2+\mathrm{y}^2+\mathrm{z}^2\) is equal to

118491 In an \(A P\), the \(6^{\text {th }}\) term is 52 and the \(1^{\text {th }}\) term is 112. Then, the common difference is equal to

118492 If \(a_1, a_2, a_3, \ldots, a_{20}\) are in AP and \(a_1+a_{20}=45\), then \(\mathbf{a}_1+\mathbf{a}_2+\mathbf{a}_3+\ldots+\mathbf{a}_{20}\) is equal to

118489 The \(30^{\text {th }}\) term to the arithmetic progression 10 , 7,4 is

118535 For a GP, \(a_n=3\left(2^n\right), \forall n \in N\). Find the common ratio.

118490 Three number \(x, y\) and \(z\) are in arithmetic progression. If \(x+y+z=-3\) and \(x y z=8\), then \(\mathbf{x}^2+\mathrm{y}^2+\mathrm{z}^2\) is equal to

118491 In an \(A P\), the \(6^{\text {th }}\) term is 52 and the \(1^{\text {th }}\) term is 112. Then, the common difference is equal to

118492 If \(a_1, a_2, a_3, \ldots, a_{20}\) are in AP and \(a_1+a_{20}=45\), then \(\mathbf{a}_1+\mathbf{a}_2+\mathbf{a}_3+\ldots+\mathbf{a}_{20}\) is equal to

118489 The \(30^{\text {th }}\) term to the arithmetic progression 10 , 7,4 is

118535 For a GP, \(a_n=3\left(2^n\right), \forall n \in N\). Find the common ratio.

118490 Three number \(x, y\) and \(z\) are in arithmetic progression. If \(x+y+z=-3\) and \(x y z=8\), then \(\mathbf{x}^2+\mathrm{y}^2+\mathrm{z}^2\) is equal to

118491 In an \(A P\), the \(6^{\text {th }}\) term is 52 and the \(1^{\text {th }}\) term is 112. Then, the common difference is equal to

118492 If \(a_1, a_2, a_3, \ldots, a_{20}\) are in AP and \(a_1+a_{20}=45\), then \(\mathbf{a}_1+\mathbf{a}_2+\mathbf{a}_3+\ldots+\mathbf{a}_{20}\) is equal to

118489 The \(30^{\text {th }}\) term to the arithmetic progression 10 , 7,4 is

118535 For a GP, \(a_n=3\left(2^n\right), \forall n \in N\). Find the common ratio.

118490 Three number \(x, y\) and \(z\) are in arithmetic progression. If \(x+y+z=-3\) and \(x y z=8\), then \(\mathbf{x}^2+\mathrm{y}^2+\mathrm{z}^2\) is equal to

118491 In an \(A P\), the \(6^{\text {th }}\) term is 52 and the \(1^{\text {th }}\) term is 112. Then, the common difference is equal to

118492 If \(a_1, a_2, a_3, \ldots, a_{20}\) are in AP and \(a_1+a_{20}=45\), then \(\mathbf{a}_1+\mathbf{a}_2+\mathbf{a}_3+\ldots+\mathbf{a}_{20}\) is equal to

118489 The \(30^{\text {th }}\) term to the arithmetic progression 10 , 7,4 is

118535 For a GP, \(a_n=3\left(2^n\right), \forall n \in N\). Find the common ratio.

118490 Three number \(x, y\) and \(z\) are in arithmetic progression. If \(x+y+z=-3\) and \(x y z=8\), then \(\mathbf{x}^2+\mathrm{y}^2+\mathrm{z}^2\) is equal to

118491 In an \(A P\), the \(6^{\text {th }}\) term is 52 and the \(1^{\text {th }}\) term is 112. Then, the common difference is equal to

118492 If \(a_1, a_2, a_3, \ldots, a_{20}\) are in AP and \(a_1+a_{20}=45\), then \(\mathbf{a}_1+\mathbf{a}_2+\mathbf{a}_3+\ldots+\mathbf{a}_{20}\) is equal to