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 Suma y resta Producto por escalar Producto Inversa
 Monomials Polynomials Special products Equations Quadratic equations Radical expressions Systems of equations Sequences and series Inner product Exponential equations Matrices Determinants Inverse of a matrix Logarithmic equations Systems of 3 variables equations
 2-D Shapes Areas Pythagorean Theorem Distances
 Graphs Definition of slope Positive or negative slope Determine slope of a line Ecuación de una recta Equation of a line (from graph) Quadratic function Posición relativa de dos rectas Asymptotes Limits Distancias Continuity and discontinuities
 Sine Cosine Tangent Cosecant Secant Cotangent Trigonometric identities Law of cosines Law of sines
 Ecuación de una recta Posición relativa de dos rectas Distancias Angles in space Inner product

 Trigonometry Trigonometric functions at related angles Using the geometric symmetry of the unit circle, some trigonometric functions can be established. You can calculate the trigonometric functions of an angle in the second, third or fourth quadrant using its ratio with the first quadrant. Opposite angles. Two angles are opposite angles if they add up to 0º or a multiple of 360º. If A and B are two angles that B - A= k·360º where k is an integer, then: sinA = -sin B, so that, sin A = -sin(-A) cosA = cos B , so that, cosA = cos(-A) Similarly tanA = - tanB Using these formulas, you can calculate the trigonometric functions of an angle in the fourth quadrant if you know the trigonometric functions of its opposite angle. If sinA = 0.819 and cosA = 0.574 Calculate the sine, cosine and tangent of the opposite angle of A. Solution: Sine = Cosine = Tangent = (round the solution to thousandths)