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(3(v+7)/2=16
We move all terms to the left:
(3(v+7)/2-(16)=0
We multiply all the terms by the denominator
(3(v+7)=0
We calculate terms in parentheses: +(3(v+7), so:
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| 9/12=15/z | | u/2.2-0.1=7.4 | | 2/5x-7=-5 | | G(x)=64(0.5x) | | 10h+15=35 | | 7(3m–2)=49 | | x-(x*3/7)=180 | | 16=(3v+21)/2 | | -10w=610 | | 21-w=169 | | -3/5-1/2u=-3/7 | | 5x−3(x−3)=−7+5x | | q+4=-1 | | -11=y/6-8 | | -15=1/2x-1 | | 53+x+55=80 | | –8b+–b+12b=12 | | 2(2x+2)=3x+11 | | 5/4(x-1/6)=-185/24 | | -16=2/3c+4 | | 19=3(v-2)-8v | | (x+7)+(3x-180)+(x-9)=180 | | a+$5.92=$12.29 a=$5.37,$5.47,$6.37,$6.27 | | 3(-8-5s)=51 | | 5-3(12x5+725)–3x=26 | | 5(12x5+725)–3x=26 | | 5c+-2=4c2 | | a=30+2B | | 4x+36+2x+18=180 | | 7x–2.4=3x+1.2 | | -5.2=p/5-3.4 | | |2x-5|-3=16 |