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\left(-a\right)\times 3a-3a\left(a+4\right)-\left(-8a+4-6a^{2}+3a\right)
Apply the distributive property by multiplying each term of 4+3a by each term of -2a+1.
\left(-a\right)\times 3a-3a\left(a+4\right)-\left(-5a+4-6a^{2}\right)
Combine -8a and 3a to get -5a.
\left(-a\right)\times 3a-3a\left(a+4\right)-\left(-5a\right)-4-\left(-6a^{2}\right)
To find the opposite of -5a+4-6a^{2}, find the opposite of each term.
\left(-a\right)\times 3a-3a\left(a+4\right)+5a-4-\left(-6a^{2}\right)
The opposite of -5a is 5a.
\left(-a\right)\times 3a-3a\left(a+4\right)+5a-4+6a^{2}
The opposite of -6a^{2} is 6a^{2}.
-3aa-3a\left(a+4\right)+5a-4+6a^{2}
Multiply -1 and 3 to get -3.
-3a^{2}-3a\left(a+4\right)+5a-4+6a^{2}
Multiply a and a to get a^{2}.
-3a^{2}-3a^{2}-12a+5a-4+6a^{2}
Use the distributive property to multiply -3a by a+4.
-6a^{2}-12a+5a-4+6a^{2}
Combine -3a^{2} and -3a^{2} to get -6a^{2}.
-6a^{2}-7a-4+6a^{2}
Combine -12a and 5a to get -7a.
-7a-4
Combine -6a^{2} and 6a^{2} to get 0.
\left(-a\right)\times 3a-3a\left(a+4\right)-\left(-8a+4-6a^{2}+3a\right)
Apply the distributive property by multiplying each term of 4+3a by each term of -2a+1.
\left(-a\right)\times 3a-3a\left(a+4\right)-\left(-5a+4-6a^{2}\right)
Combine -8a and 3a to get -5a.
\left(-a\right)\times 3a-3a\left(a+4\right)-\left(-5a\right)-4-\left(-6a^{2}\right)
To find the opposite of -5a+4-6a^{2}, find the opposite of each term.
\left(-a\right)\times 3a-3a\left(a+4\right)+5a-4-\left(-6a^{2}\right)
The opposite of -5a is 5a.
\left(-a\right)\times 3a-3a\left(a+4\right)+5a-4+6a^{2}
The opposite of -6a^{2} is 6a^{2}.
-3aa-3a\left(a+4\right)+5a-4+6a^{2}
Multiply -1 and 3 to get -3.
-3a^{2}-3a\left(a+4\right)+5a-4+6a^{2}
Multiply a and a to get a^{2}.
-3a^{2}-3a^{2}-12a+5a-4+6a^{2}
Use the distributive property to multiply -3a by a+4.
-6a^{2}-12a+5a-4+6a^{2}
Combine -3a^{2} and -3a^{2} to get -6a^{2}.
-6a^{2}-7a-4+6a^{2}
Combine -12a and 5a to get -7a.
-7a-4
Combine -6a^{2} and 6a^{2} to get 0.