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Simplify the expression to a + bi form:left bracket, minus, 1, minus, i, right bracket, minus, left bracket, 3, plus, 5, i, right bracket(−1−i)−(3+5i)

Question

Simplify the expression to a + bi form:

(1i)(3+5i) \left( -1 - i \right) - \left( 3 + 5i \right)

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Solution

To simplify the expression to a + bi form, you need to distribute the negative sign to the terms in the second bracket and then combine like terms. Here are the steps:

  1. Distribute the negative sign to the terms in the second bracket: −1−i−3−5i
  2. Combine like terms: (−1−3) + (−i−5i)
  3. Simplify: −4 − 6i

So, the expression (−1−i)−(3+5i) simplifies to −4 − 6i in a + bi form.

Similar Questions

Simplify the expression to a + bi form:left bracket, minus, 1, minus, i, right bracket, minus, left bracket, 3, plus, 5, i, right bracket(−1−i)−(3+5i)

Simplify the expression to a + bi form:left bracket, 5, plus, 5, i, right bracket, minus, left bracket, minus, 7, minus, 6, i, right bracket(5+5i)−(−7−6i)

Simplify the expression to a + bi form:left parenthesis, 5, minus, i, right parenthesis, plus, left parenthesis, 8, plus, 10, i, right parenthesis(5−i)+(8+10i)

minus, 4, left bracket, x, plus, 4, right bracket, plus, 2, x, plus, 1, equals, minus, 5−4(x+4)+2x+1=−5

Which of the following is a simplified form of(−3m+3)−(5m−6)(−3𝑚+3)−(5𝑚−6)(−3m+3)−(5m−6)?

1/3

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