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Simplifying y = 13x(sin(ln(13x)) + cos(ln(13x))) Remove parenthesis around (13x) y = 13x(ins(ln * 13x) + cos(ln(13x))) Reorder the terms for easier multiplication: y = 13x(ins(13ln * x) + cos(ln(13x))) Multiply ln * x y = 13x(ins(13lnx) + cos(ln(13x))) Remove parenthesis around (13lnx) y = 13x(ins * 13lnx + cos(ln(13x))) Reorder the terms for easier multiplication: y = 13x(13ins * lnx + cos(ln(13x))) Multiply ins * lnx y = 13x(13iln2sx + cos(ln(13x))) Remove parenthesis around (13x) y = 13x(13iln2sx + cos(ln * 13x)) Reorder the terms for easier multiplication: y = 13x(13iln2sx + cos(13ln * x)) Multiply ln * x y = 13x(13iln2sx + cos(13lnx)) Remove parenthesis around (13lnx) y = 13x(13iln2sx + cos * 13lnx) Reorder the terms for easier multiplication: y = 13x(13iln2sx + 13cos * lnx) Multiply cos * lnx y = 13x(13iln2sx + 13clnosx) Reorder the terms: y = 13x(13clnosx + 13iln2sx) y = (13clnosx * 13x + 13iln2sx * 13x) y = (169clnosx2 + 169iln2sx2) Solving y = 169clnosx2 + 169iln2sx2 Solving for variable 'y'. Move all terms containing y to the left, all other terms to the right. Simplifying y = 169clnosx2 + 169iln2sx2
| 8y-15= | | h=16t^2-8t+20 | | 9-6p=7 | | senx=0 | | x^2=10x-28 | | √200x^12/√10x= | | 3.14=3m | | 2y=y+14 | | 6x^2-21x+3= | | X^3+y^2=27 | | (2z+3)(2-z)=o | | 8u+64= | | 33-10x=127 | | d=45t | | 5x+2y=-30 | | 6(p-8)=7-5p | | x^5+4x^4-x^3=4x^2 | | 6-5p=2-(p+6) | | 8(3+2)-7(5-2)= | | 6x-(-9)=2x+(-3) | | sin(tan^-1(-12/5 | | M/.6=.3 | | 6000=(40+w)w | | (x^2+y^2)dy+(2xy+x)dx=0 | | 4x^2+16y^2=144 | | (2x+8)(2x+8)=96 | | 5(v+1)-7=3(v-1)2v | | 10xy-8xy-xy= | | (x^2-9x+8)+3(2x^2+x-3)= | | 3/4•w=6 | | 2(12a+18b)= | | H/6=36 |