Question 3: (a) Show that ∣∣sinαsinβsinγcosαcosβcosγsin(α+δ)sin(β+δ)sin(γ+δ)∣∣=0 (b) Solve by Cramer's rule, if it
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Question 3: (a) Show that ∣∣sinαsinβsinγcosαcosβcosγsin(α+δ)sin(β+δ)sin(γ+δ)∣∣=0 (b) Solve by Cramer's rule, if it
Question 3: (a) Show that ∣∣sinαsinβsinγcosαcosβcosγsin(α+δ)sin(β+δ)sin(γ+δ)∣∣=0 (b) Solve by Cramer's rule, if it applies, otherwise solve any other method: x1−3x2+x32x1−x24x1−3x3=4=−2=0 (c) Find the values of k for which the matrix A is invertible. A=⎣⎡13k213462⎦⎤
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