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-2\left(-5\right)-2\times \left(3i\right)+2i\left(-5\right)+2\times 3i^{2}
Multiply complex numbers -2+2i and -5+3i like you multiply binomials.
-2\left(-5\right)-2\times \left(3i\right)+2i\left(-5\right)+2\times 3\left(-1\right)
By definition, i^{2} is -1.
10-6i-10i-6
Do the multiplications.
10-6+\left(-6-10\right)i
Combine the real and imaginary parts.
4-16i
Do the additions.
Re(-2\left(-5\right)-2\times \left(3i\right)+2i\left(-5\right)+2\times 3i^{2})
Multiply complex numbers -2+2i and -5+3i like you multiply binomials.
Re(-2\left(-5\right)-2\times \left(3i\right)+2i\left(-5\right)+2\times 3\left(-1\right))
By definition, i^{2} is -1.
Re(10-6i-10i-6)
Do the multiplications in -2\left(-5\right)-2\times \left(3i\right)+2i\left(-5\right)+2\times 3\left(-1\right).
Re(10-6+\left(-6-10\right)i)
Combine the real and imaginary parts in 10-6i-10i-6.
Re(4-16i)
Do the additions in 10-6+\left(-6-10\right)i.
4
The real part of 4-16i is 4.