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Simplifying y = x[sin(lnx) + -1cos(lnx)] Multiply ins * lnx y = x[iln2sx + -1cos(lnx)] Multiply cos * lnx y = x[iln2sx + -1clnosx] Reorder the terms: y = x[-1clnosx + iln2sx] y = [-1clnosx * x + iln2sx * x] y = [-1clnosx2 + iln2sx2] Solving y = -1clnosx2 + iln2sx2 Solving for variable 'y'. Move all terms containing y to the left, all other terms to the right. Simplifying y = -1clnosx2 + iln2sx2
| -6x=-28 | | -28=-6x | | 6x^(-1/2) | | 6x^-1/2 | | 6a^3+13a^2+15a= | | 5+4h=0 | | 35r^2+6r-9= | | 15y^2-18y+7= | | 6X-1=2X+15 | | 96=(x-6)(x-2)x | | 5x^2-25x+25=0 | | 0.2(x+70)+1.4x=78 | | 3(2k+2)=2(k+7)-14+2k | | 5x^2-25x+1=0 | | 15y=55 | | 5+13m=5m+13 | | 3(a-2)=3a-6 | | 5x+8=96-x | | 6+8x=4x+8 | | -8+(-3x)=6 | | 4a-2=2a+2 | | -2(13-2)+5= | | -21.1=13.0t+0.5(-9.8)t^2 | | 12X-5y+7X-2y-3x+3y= | | 4k(k-6)=0 | | -20.2=11.8t+0.5(-9.8)t^2 | | 4=5r^2-r^4 | | 6x+40=6x | | 2c+3d+4c= | | 20=20*log*X | | x+134=108 | | 20=20*logX |