Section 1
Test exercise F.1
You will find the questions quite straightforward and easy.Simplify: (a) $j^{3}$(b) $j^{5}$(c) $j^{12}$(d) $j^{14}$.
CMS/BOTTLER LINK: https://bottler.numerade.com/book/detail/1877/1/10Express in the form $a+j b$ :(a) $(4-j 7)(2+j 3)$(b) $(-1+j)^{2}$(c) $(5+j 2)(4-j 5)(2+j 3)$(d) $\frac{4+j 3}{2-j}$
You will find the questions quite straightforward and easy.Express in the form $a+j b$ :(a) $(4-j 7)(2+j 3)$(b) $(-1+j)^{2}$(c) $(5+j 2)(4-j 5)(2+j 3)$(d) $\frac{4+j 3}{2-j}$
You will find the questions quite straightforward and easy.Find the values of $x$ and $y$ that satisfy the equation: $(x+y)+j(x-y)=14 \cdot 8+j 6 \cdot 2$
You will find the questions quite straightforward and easy.Express in polar form:(a) $3+j 5$(b) $-6+j 3$(c) $-4-j 5$
You will find the questions quite straightforward and easy.Express in the form $a+j b$ :(a) $5\left(\cos 225^{\circ}+j \sin 225^{\circ}\right)$(b) $4 \underline{330^{\circ}}$
You will find the questions quite straightforward and easy.Express in exponential form:(a) $z_{1}=10\left\lfloor 37^{\circ} 15^{\prime} \quad\right.$ and(b) $\mathrm{z}_{2}=10 \underline{322}{45^{\prime}}$Hence find $\ln z_{1}$ and $\ln z_{2}$
You will find the questions quite straightforward and easy.Express $z=e^{1+j \pi / 2}$ in the form $a+j b$.