Will give brainliest. can someone me! ? i'm really confused and don't get half of this stuff and really need some . how would you correct the proof in question 2? rewrite the proof as a two-column proof, write your statements and reasons with s#) and r#) like so: s1) statement r1) reason s2) statement r2) reason s3) statement r3) reason (see column proof below) statements reasons 1 (9+2i)(3−5i)−(9+i)(3−5i)(9+2i)(3−5i )−(9+i)(3−5i) given 2 (3−5i)(9+2i−9+i)(3−5i)(9+2i−9+i) factor out (3−5i)(3−5i). 3 (3−5i)(9−9+2i+i)(3−5i)(9−9+2i+i) commutative property of addition 4 (3−5i)(3i)(3−5i)(3i) combine like terms. 5 3(3i)−5i(3i)3(3i)−5i(3i) distributive property 6 9i−15i29i−15i2 simplify. 7 9i−15(−1)9i−15(−1) substitution (i2=−1)(i2=−1). 8 9i+159i+15 simplify. 9 15+9i15+9i commutative property of addition