What is (2-i)(4_{180}) ?

The solution to (2-i)(4_{180}) is 2*4_{180}-4_{180}i

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simplify (2-i)(4_{180})

simplify

(2 - i) (4_{180}^{\circ})

2 \cdot 4_{180}^{\circ} - 4_{180}^{\circ} i

Solution steps

(2 - i) (4_{180}^{\circ})

Remove parentheses:

(a) = a

= (2 - i) \cdot 4_{180}^{\circ}

Rewrite

(2 - i) \cdot 4_{180}^{\circ}

in standard complex form:

2 \cdot 4_{180}^{\circ} - 4_{180}^{\circ} i

= 2 \cdot 4_{180}^{\circ} - 4_{180}^{\circ} i

X (X^{^{'}} + Y)

(9 df - 7)^{3}

\frac{( 2 - w ) ^{3}}{w ^{2}}

\frac{( n ^{2} - 36 ) ^{2}}{36 n ^{2}}

\frac{2 ( 6 + 51 )}{3}