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=60+(T-19)/3
We move all terms to the left:
-(60+(T-19)/3)=0
We multiply all the terms by the denominator
-(60+(T-19)=0
We calculate terms in parentheses: -(60+(T-19), so:We add all the numbers together, and all the variables
60+(T-19
determiningTheFunctionDomain (T-19+60
Back to the equation:
-((T-19+60)
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| -1/6(24x-60)=2x | | 3n-13=65 | | 5x-8=-2x+8 | | 4(t+1/2)=3 | | 4+2.2h=−3. | | x-45=5(2x+3)-6 | | w/2-3=w/5 | | -55x-800=45x | | -7(x+8)+61=11-8x | | -14.6=u/5-2.1 | | -3(x+9)+32=8-4x | | 5(2x-1)=8x-5 | | 2x-10+90+x=180 | | 8x-1-5x-9=3x+4-2x | | 2x-10+90=x=180 | | 1/2(2x+4)=3x+14 | | 24/y=12 | | Y=1.25(x-3)+1 | | 4t+3.6=-4 | | 2x^2-22=-4x | | 90+31+3x+1=180 | | 11222q-34=2225q | | Y=x×x-2x+1 | | (2w-5)=95 | | -5(n+1)=7 | | 5(2+4n)=85 | | 4x+3=40+21 | | 5(3y+12)=-5 | | 761x=416+553 | | 72+4-14h=36 | | F(x)=5X-2/4x-2 | | x^-2=5/900 |