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linear algebra

Compute the product using the methods below. If a product is undefined, explain why. a. The defininion where Ax is the linear combinatian of the columns of $A$ using the correspending entries in $x$ as weights b. Thin row-yectar nle far computing Ax. a. Sot up the linear combinasion of the columns of $A$ using the corresponding entries in $x$ as whights. Select the correct choice beiow snd, if necessary fil $h$ ary answer bexes fo cimplate year choice. $x_{1}a_{1}+x_{2}a_{2}+?+x_{n}a_{n}=(x_{1})a_{1}?(x_{2})a_{2}+(x_{2})a_{3}=$ (Type the terme of your expression in the same order as they appear in the orghat expression) B. $x_{1}a_{1}+x_{2}a_{2}+?+x_{n}a_{b}=(x_{1})a_{1}+(x_{2})s_{2}=$ Cirpe the termis af your expiession in the same erder as ihey appear in the oryona expression) c. The malrix-vector Ax is not defined because the number of courns n mabla A doset not maxh the eumber of envise in the vertar $x$

Let here we have to find the product Ax, where Ax is the linear combination of the co

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