What is expand (sqrt(3)jt+kt^2)+(3t+1)i ?

The solution to expand (sqrt(3)jt+kt^2)+(3t+1)i is (sqrt(3)jt+t^2k)+(3t+1)i

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expand (sqrt(3)jt+kt^2)+(3t+1)i

expand

(3 j t + k t^{2}) + (3 t + 1) i

(3 j t + t^{2} k) + (3 t + 1) i

Solution steps

(3 j t + k t^{2}) + (3 t + 1) i

Apply rule:

(a) = a

(3 j t + k t^{2}) = 3 j t + k t^{2}

= 3 j t + k t^{2} + (3 t + 1) i

= 3 j t + t^{2} k + i (3 t + 1)

Expand

i (3 t + 1) : 3 t i + i

= 3 j t + t^{2} k + 3 t i + i

Rewrite in standard complex form:

(3 j t + t^{2} k) + (3 t + 1) i

= (3 j t + t^{2} k) + (3 t + 1) i

x ln (x - 7)

(- 3, - 2) y (4, - 2)

(x - 2 + 7)^{2}

(\frac{p}{2} + q + h) \cdot (1 - x)

\frac{x ^{2} + 4 x + 1}{( x - 1 ) ( x + 1 ) ( x + 3 )}

What is expand (sqrt(3)jt+kt^2)+(3t+1)i ?
The solution to expand (sqrt(3)jt+kt^2)+(3t+1)i is (sqrt(3)jt+t^2k)+(3t+1)i