If we let $\operatorname { SST } = \sum \left( y _ { i } - \bar { y } \right) ^ { 2 }$ , and $\operatorname { SSE } = \sum \left( y _ { i } - \hat { y } _ { i } \right) ^ { 2 }$ , then SSE/SST is the proportion of the total variation in the observed $y _ { i}$ 's that is ___________by the polynomial model.

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The Answer of If we let $\operatorname { SST } = \sum \left( y _ { i } - \bar { y } \right) ^ { 2 }$ , and $\operatorname { SSE } = \sum \left( y _ { i } - \hat { y } _ { i } \right) ^ { 2 }$ , then SSE/SST is the proportion of the total variation in the observed $y _ { i}$ 's that is ___________by the polynomial model.

If We Let SST⁡=∑(yi−yˉ)2\operatorname { SST } = \sum \left( y _ { i } - \bar { y } \right) ^ { 2 }SST=∑(yi​−yˉ​)2

If We Let $\operatorname { SST } = \sum \left( y _ { i } - \bar { y } \right) ^ { 2 }$