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Simplifying tanx + -1secx = 0 Solving antx + -1cesx = 0 Solving for variable 'a'. Move all terms containing a to the left, all other terms to the right. Add 'cesx' to each side of the equation. antx + -1cesx + cesx = 0 + cesx Combine like terms: -1cesx + cesx = 0 antx + 0 = 0 + cesx antx = 0 + cesx Remove the zero: antx = cesx Divide each side by 'ntx'. a = cen^{-1}st^{-1}Simplifying a = cen^{-1}st^{-1}

| 24a^-4/4a | | 7x-5y=104 | | x*8+y*12=1132 | | 0=3x^2-4x+1 | | 4(x-1)-2(x+3)=8(5-x) | | 5xy-10x-2y+4= | | d=m/v= | | y=x^2+10x+34 | | =(x+3)(x-2) | | -4m=5 | | 0=6a^2+18x | | 125=(v+13) | | 2x+3a=7 | | lnx+ln(x+3)=4 | | -8n+3n+4+3=47 | | 9-5=-5 | | 0=2x^2-5b-18 | | -4(n-5)=8 | | 8+1=2 | | =-4x(-x+6) | | 9x+9+3=15 | | 21=9m | | 33-x=25 | | 1.337=18*1*c | | X+9=21+3x | | 33-x=35 | | 41+5=4y | | =-5(2x+4) | | 4/5w=28 | | 10(2r-3)-3(r-4)=6r+9+12r-4 | | xm^2-m+mx=0 | | 1.009=18*1*c | | (12x^9-16x^3)/4x^5 | | t/4-7=15 | | 21-m=5 | | cos(2x)=6cos^2(x)-2 | | =3(x-2) | | (3?7)/?20x | | (12x^9-16x63)/4x^5 | | 2x^2-x-91=0 | | 0.179=18*1*C | | 7w+5(n+6)-2n= | | 20=5/4u | | 6y+6=9y | | 3n+2n-9=26 | | -x-6+16=4x | | ln(7)+8ln(x)-7ln(y)= | | -(-6n-6)-11(6-2n)=5n+8n | | x=4.9+2 | | r=95 | | 0.015=18*1*C | | 2m-11m=11(9-4m)+8(3m-11) | | 3x+52=5x+14 | | ((x^2/3)^2)/(x^3)^8/3 | | 4x^4+31x^2-8=0 | | 5.7x-4=20 | | 2+4y=7 | | 3x-2x-5=20 | | 5x+4y-12=0 | | -7x+2+3=-38 | | 2x+1=-7+2x | | ln(2x)=ln(x+3) | | (-1.2)+2y=-2 | | x-8+4x=22 | | log^5+log(x-17)=2 |

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