If bs are weights, Xs are input values, and c is a constant or intercept, provide the equation for discriminant functions, L.
A)L = $\frac{\sum_{i=1}^{b_{i} X_{i}}}{c}$

B)L = b₁X₁ + b₂X₂ + ...+ bnXn + c

C)L = $\sqrt { \frac { \sum _ { i = 1 } ^ { x } \left( b _ { i } - X _ { i } \right) ^ { 3 } } { c ^ { 3 } } }$

D)L = $\sqrt{\frac{b_{1} X_{1}+b_{2} X_{2}+\ldots+b_{n} X_{n}+c}{c}}$

Question

If bs are weights, Xs are input values, and c is a constant or intercept, provide the equation for discriminant functions, L.
A)L = $\frac{\sum_{i=1}^{b_{i} X_{i}}}{c}$

B)L = b₁X₁ + b₂X₂ + ...+ bnXn + c

C)L = $\sqrt { \frac { \sum _ { i = 1 } ^ { x } \left( b _ { i } - X _ { i } \right) ^ { 3 } } { c ^ { 3 } } }$

D)L = $\sqrt{\frac{b_{1} X_{1}+b_{2} X_{2}+\ldots+b_{n} X_{n}+c}{c}}$

Quizplus · Accepted Answer

The equation for discriminant functions (L) is given by the formula L = b₁X₁ + b₂X₂ + ...+ bnXn + c. This equation is a linear combination of input values (Xs) and corresponding weights (bs) along with an intercept (c). Therefore, choice B is the best option as it perfectly describes the equation for discriminant functions.

If Bs Are Weights, Xs Are Input Values, and C ∑i=1biXic\frac{\sum_{i=1}^{b_{i} X_{i}}}{c}c∑i=1bi​Xi​​​

If Bs Are Weights, Xs Are Input Values, and C $\frac{\sum_{i=1}^{b_{i} X_{i}}}{c}$