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(x+1)^(1/7)
((e^1)/x)*x^4
x^2+8*x+12 = 0
(5^x+7*x+12)*(cos(2*x)+1)
(e^1*x^4)/x
| 3240=(27000)(0.04)(t) | | h=-8t^2+40t+5 | | 1/4×^2-1=0 | | 28x^2+88x+12=0 | | 2(v+3)=-5v-22 | | 10=5(n+2) | | X-164=180 | | 18+186= | | Log(34-6x)=1 | | 53.4=(2)(3.14)(r) | | (3x)/(2x-4) | | 5x+3+6x+(-11)=8x+25 | | 2h-3=h | | 7x-43-2x=27 | | 5x+3+6x(-11)=8x+25 | | (-4,2);m=-1/2 | | 3n-3=20 | | 0.4+99=180 | | b+b-2=0 | | N-3=3n-15 | | (4-x)(6)= | | -12-(-3)=x | | 4x-24=9x+6 | | 3x-8x-62=43 | | 2/9=9/x | | (9+x)(2)= | | 3w^2-24=57 | | -9-(-2)=x | | 2x^2-54x=-5x^2-6x-36 | | 0x=-90 | | (3x-4)+x=40 | | 75/800 |