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• Identical expressions

• two *sin(t)*cos(t)/(sin(t) + two) - sin(t)^ two *cos(t)/(sin(t) + two)^ two = zero
• 2 multiply by sinus of (t) multiply by co sinus of e of (t) divide by ( sinus of (t) plus 2) minus sinus of (t) squared multiply by co sinus of e of (t) divide by ( sinus of (t) plus 2) squared equally 0
• two multiply by sinus of (t) multiply by co sinus of e of (t) divide by ( sinus of (t) plus two) minus sinus of (t) to the power of two multiply by co sinus of e of (t) divide by ( sinus of (t) plus two) to the power of two equally zero
• 2*sin(t)*cos(t)/(sin(t) + 2) - sin(t)2*cos(t)/(sin(t) + 2)2 = 0
• 2*sint*cost/sint + 2 - sint2*cost/sint + 22 = 0
• 2*sin(t)*cos(t)/(sin(t) + 2) - sin(t)²*cos(t)/(sin(t) + 2)² = 0
• 2*sin(t)*cos(t)/(sin(t) + 2) - sin(t) to the power of 2*cos(t)/(sin(t) + 2) to the power of 2 = 0
• 2sin(t)cos(t)/(sin(t) + 2) - sin(t)^2cos(t)/(sin(t) + 2)^2 = 0
• 2sin(t)cos(t)/(sin(t) + 2) - sin(t)2cos(t)/(sin(t) + 2)2 = 0
• 2sintcost/sint + 2 - sint2cost/sint + 22 = 0
• 2sintcost/sint + 2 - sint^2cost/sint + 2^2 = 0
• 2*sin(t)*cos(t) divide by (sin(t) + 2) - sin(t)^2*cos(t) divide by (sin(t) + 2)^2 = 0

• Similar expressions

• 2*sin(t)*cos(t)/(sin(t) + 2) + sin(t)^2*cos(t)/(sin(t) + 2)^2 = 0
• 2*sin(t)*cos(t)/(sin(t) + 2) - sin(t)^2*cos(t)/(sin(t) - 2)^2 = 0
• 2*sin(t)*cos(t)/(sin(t) - 2) - sin(t)^2*cos(t)/(sin(t) + 2)^2 = 0