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Simplifying abs(3y + 11) = 1 Reorder the terms: abs(11 + 3y) = 1 (11 * abs + 3y * abs) = 1 (11abs + 3absy) = 1 Solving 11abs + 3absy = 1 Solving for variable 'a'. Move all terms containing a to the left, all other terms to the right. Reorder the terms: -1 + 11abs + 3absy = 1 + -1 Combine like terms: 1 + -1 = 0 -1 + 11abs + 3absy = 0 The solution to this equation could not be determined.
| a=5831(1+8.31/4)^4(8) | | (x^2+3x)/(3x+1)^2 | | (a/a+5)+6/1=4/a+5 | | 4a^-3/8a^-6 | | 9+z^2=25 | | 2.61*1.3= | | 7x+35=-7x+-35 | | (a-b)^(3/2) | | -(m+4n-10)= | | 3b+67(6-5)=89 | | 3.2229-985.46= | | 2(4x-9)+2x=382 | | 4(m^2-3)-m^2=24 | | 3.2229+985.46= | | 3.2189+.004-84.3+901.16= | | 382=2(9-4x)+2x | | V=1/2(20)(6)(5) | | V=1/3(3.14)(16)(10) | | 2y-6=18 | | V=4/3(3.14)(27) | | A=3.14(64)(5) | | 382=4x-9 | | A=1/2(30) | | 5x^2+64=0 | | 382=2(9-4x) | | 4t-3=6t+12 | | 5b+3b=10b | | 2x^2+50y-20xy=0 | | a=5831(1+8.31/4)^4(15) | | 39-(3x+1)= | | x^2-22x+110=0 | | -9u=1 |