APA 6th Edition

Gürel, E. (2016). A note on the products $((m+1{)}^2+1)((m+2{)}^2+1)\text{hdots}(n^2+1)$ and $((m+1{)}^3+1)((m+2{)}^3+1)\text{hdots}(n^3+1)$. Mathematical Communications, 21 (1), 109-114. Retrieved from https://hrcak.srce.hr/157711

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MLA 8th Edition

Gürel, Erhan. "A note on the products $((m+1{)}^2+1)((m+2{)}^2+1)\text{hdots}(n^2+1)$ and $((m+1{)}^3+1)((m+2{)}^3+1)\text{hdots}(n^3+1)$." Mathematical Communications, vol. 21, no. 1, 2016, pp. 109-114. https://hrcak.srce.hr/157711. Accessed 9 Apr. 2025.

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Chicago 17th Edition

Gürel, Erhan. "A note on the products $((m+1{)}^2+1)((m+2{)}^2+1)\text{hdots}(n^2+1)$ and $((m+1{)}^3+1)((m+2{)}^3+1)\text{hdots}(n^3+1)$." Mathematical Communications 21, no. 1 (2016): 109-114. https://hrcak.srce.hr/157711

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Harvard

Gürel, E. (2016). 'A note on the products $((m+1{)}^2+1)((m+2{)}^2+1)\text{hdots}(n^2+1)$ and $((m+1{)}^3+1)((m+2{)}^3+1)\text{hdots}(n^3+1)$', Mathematical Communications, 21(1), pp. 109-114. Available at: https://hrcak.srce.hr/157711 (Accessed 09 April 2025)

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Vancouver

Gürel E. A note on the products $((m+1{)}^2+1)((m+2{)}^2+1)\text{hdots}(n^2+1)$ and $((m+1{)}^3+1)((m+2{)}^3+1)\text{hdots}(n^3+1)$. Mathematical Communications [Internet]. 2016 [cited 2025 April 09];21(1):109-114. Available from: https://hrcak.srce.hr/157711

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IEEE

E. Gürel, "A note on the products $((m+1{)}^2+1)((m+2{)}^2+1)\text{hdots}(n^2+1)$ and $((m+1{)}^3+1)((m+2{)}^3+1)\text{hdots}(n^3+1)$", Mathematical Communications, vol.21, no. 1, pp. 109-114, 2016. [Online]. Available: https://hrcak.srce.hr/157711. [Accessed: 09 April 2025]