Find the sum of consecutive squares Algebra II

68

284

193

184

1350

1090

1130

1240

550

770

620

490

3467

4197

5247

4943

\dfrac{2k_1^3+4k_1^3+5k_1-160}{6}

\dfrac{2k_1^3+3k_1^2+k_1-180}{6}

\dfrac{5k_1^4+7k_1^3+5k_1-60}{6}

\dfrac{5k_1^3+7k_1^3+5k_1-60}{6}

\dfrac{7k_1^3+5k_1^2+2k_1+60}{6}

\dfrac{5k_1^3+7k_1^2+3k_1+60}{6}

\dfrac{5k_1^3+7k_1^2+3k_1+160}{6}

\dfrac{2k_1^3+3k_1^2+k_1+180}{6}

\dfrac{7\left(k_2^3-k_1^3\right)+5\left(k_2^2-k_1^2\right)+2k_2-2k_1}{6}

\dfrac{2\left(k_2^3-k_1^3\right)+3\left(k_2^2-k_1^2\right)+k_2-k_1}{6}

\dfrac{3\left(k_2^3-k_1^3\right)+2\left(k_2^2-k_1^2\right)+5k_2-5k_1}{6}

\dfrac{5\left(k_2^3-k_1^3\right)+2\left(k_2^2-k_1^2\right)+5k_2-5k_1}{6}