Let g(x) = xf(t) dt0, where f is the function whose graph is shown.(a) Evaluate g(0), g(2), g(4), g(6), and g(12).g(0) = g(2) = g(4) = g(6) = g(12) =

Let g(x) = xf(t) dt0, where f is the function whose graph is shown.(a) Evaluate g(0), g(2), g(4), g(6), and g(12).g(0) = g(2) = g(4) = g(6) = g(12) =

If F(x) = xf(t) dt2, where f is the function whose graph is given, which of the following values is largest?F(0)F(1)    F(2)F(3)F(4)

Evaluate the determinant of the matrix.$\begin{vmatrix}2&-1&3\\5&0&7\\0&-6&-4\end{vmatrix}=$|2 −1 35 0 70 −6 −4|=​

Evaluate the determinant of the matrix.$\begin{vmatrix}-2&7&0\\-3&1&4\\5&0&-6\end{vmatrix}=$|−2 7 0−3 1 45 0 −6|=​

. 0 ∈ ∅ 2. ∅ ∈ {0} 3. {0} ⊆ ∅4. ∅ ⊂ {0} 5. {∅} ⊆ {∅} 6. {0} ⊆ {0}7. ∅ ∈ {∅} 8. {∅} ∈ {{∅}} 9. {∅} ⊂ {∅, {∅}}10. x ∈ {x} 11. ∅ ⊆ {x} 12. ∅ ∈ {x}Lec 2 TS 5