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Simplifying secx = 3 + tanx Solving cesx = 3 + antx Solving for variable 'c'. Move all terms containing c to the left, all other terms to the right. Divide each side by 'esx'. c = 3e-1s-1x-1 + ae-1ns-1t Simplifying c = 3e-1s-1x-1 + ae-1ns-1t Reorder the terms: c = ae-1ns-1t + 3e-1s-1x-1
| 15c-3-2=13c+3 | | 12+5t=6t+12 | | 7y-14=4y-29 | | 14x+3-3x=4x-10 | | 1.5+5=0.3x+14 | | (5x^2+4x+1)-(5x^2-2)=8x-14 | | 7x-2y=38 | | (9+7x+3x^2)+(5x^2-8x-5)= | | -19.7x-12.4=-8.5x+15.6 | | 3x-40=5x-24 | | 15c+3-12=13c+3 | | 2(-4x+3)-6x=34 | | 56=-8(5y+3) | | -4(5x+1)=-5-18x | | 0.9q=0.4q+500 | | 5x+3(4x)=34 | | 2x-8=5x+4 | | n^2-2n-18=8 | | 3ac-5c= | | 3ac-2bc-5ab= | | 3(2y-7)-y=5y+17 | | y=x^4-18x^2-175 | | 9ab-2a+4ba+7a= | | 3b^6a^2-4b^4=0 | | 12/25=x/20 | | x/21=5/35 | | -5xy+15=0 | | 7*5x=17 | | 12a+3x-3a+9= | | 10(7+9x)=10(17+4x) | | 7xy^5+5=0 | | 3q+9b=35 |