Tan 120 value

\( \newcommand )\) Would you just subtract the angles and then take the tangent of the result? Or is something more complicated required to solve this problem? Keep reading, and by the end of this lesson, you'll be able to calculate trig functions like the one above. tangent Sum and Difference Formulas In this lesson, we want to find a formula that will make computing the tangent of a sum of arguments or a difference of arguments easier. As first, it may seem that you should just add (or subtract) the arguments and take the tangent of the result. However, it's not quite that easy. To find the sum formula for tangent: \(\begin\) Using the tangent Difference Formula 1. Find the exact value of \(\tan 285^\) Example \(\PageIndex=5.674\) Review Find the exact value for each tangent expression. • \(\tan \dfrac\) Vocabulary Term Definition tangent Difference Formula The tangent difference formula relates the tangent of a difference of two arguments to a set of tangent functions, each containing one argument. tangent Sum Formula The tangent sum formula relates the tangent of a sum of two arguments to a set of tangent functions, each containing one argument.

Arctan Calculator Online arctan Calculate Reset Angle in degrees: ° Angle in radians: rad Calculation: The arctangent function is the inverse function of y = tan(x). arctan( y) = tan -1( y) = x+ kπ For every k = For example, If the tangent of 45° is 1: tan(45°) = 1 Then the arctangent of 1 is 45°: arctan(1) = tan -1(1) = 45° y x = arctan(y) degrees radians -1.732050808 -60° -π/3 -1 -45° -π/4 -0.577350269 -30° -π/6 0 0° 0 0.577350269 30° π/6 1 45° π/4 1.732050808 60° π/3 In order to calculate arctan(y) on a calculator: • Press shift+tan buttons. • Enter the angle. • Press the = button. See also • • • • • • •

Arctan Calculator Online arctan Calculate Reset Angle in degrees: ° Angle in radians: rad Calculation: The arctangent function is the inverse function of y = tan(x). arctan( y) = tan -1( y) = x+ kπ For every k = For example, If the tangent of 45° is 1: tan(45°) = 1 Then the arctangent of 1 is 45°: arctan(1) = tan -1(1) = 45° y x = arctan(y) degrees radians -1.732050808 -60° -π/3 -1 -45° -π/4 -0.577350269 -30° -π/6 0 0° 0 0.577350269 30° π/6 1 45° π/4 1.732050808 60° π/3 In order to calculate arctan(y) on a calculator: • Press shift+tan buttons. • Enter the angle. • Press the = button. See also • • • • • • •

\( \newcommand )\) Would you just subtract the angles and then take the tangent of the result? Or is something more complicated required to solve this problem? Keep reading, and by the end of this lesson, you'll be able to calculate trig functions like the one above. tangent Sum and Difference Formulas In this lesson, we want to find a formula that will make computing the tangent of a sum of arguments or a difference of arguments easier. As first, it may seem that you should just add (or subtract) the arguments and take the tangent of the result. However, it's not quite that easy. To find the sum formula for tangent: \(\begin\) Using the tangent Difference Formula 1. Find the exact value of \(\tan 285^\) Example \(\PageIndex=5.674\) Review Find the exact value for each tangent expression. • \(\tan \dfrac\) Vocabulary Term Definition tangent Difference Formula The tangent difference formula relates the tangent of a difference of two arguments to a set of tangent functions, each containing one argument. tangent Sum Formula The tangent sum formula relates the tangent of a sum of two arguments to a set of tangent functions, each containing one argument.

\( \newcommand )\) Would you just subtract the angles and then take the tangent of the result? Or is something more complicated required to solve this problem? Keep reading, and by the end of this lesson, you'll be able to calculate trig functions like the one above. tangent Sum and Difference Formulas In this lesson, we want to find a formula that will make computing the tangent of a sum of arguments or a difference of arguments easier. As first, it may seem that you should just add (or subtract) the arguments and take the tangent of the result. However, it's not quite that easy. To find the sum formula for tangent: \(\begin\) Using the tangent Difference Formula 1. Find the exact value of \(\tan 285^\) Example \(\PageIndex=5.674\) Review Find the exact value for each tangent expression. • \(\tan \dfrac\) Vocabulary Term Definition tangent Difference Formula The tangent difference formula relates the tangent of a difference of two arguments to a set of tangent functions, each containing one argument. tangent Sum Formula The tangent sum formula relates the tangent of a sum of two arguments to a set of tangent functions, each containing one argument.

Arctan Calculator Online arctan Calculate Reset Angle in degrees: ° Angle in radians: rad Calculation: The arctangent function is the inverse function of y = tan(x). arctan( y) = tan -1( y) = x+ kπ For every k = For example, If the tangent of 45° is 1: tan(45°) = 1 Then the arctangent of 1 is 45°: arctan(1) = tan -1(1) = 45° y x = arctan(y) degrees radians -1.732050808 -60° -π/3 -1 -45° -π/4 -0.577350269 -30° -π/6 0 0° 0 0.577350269 30° π/6 1 45° π/4 1.732050808 60° π/3 In order to calculate arctan(y) on a calculator: • Press shift+tan buttons. • Enter the angle. • Press the = button. See also • • • • • • •

Arctan Calculator Online arctan Calculate Reset Angle in degrees: ° Angle in radians: rad Calculation: The arctangent function is the inverse function of y = tan(x). arctan( y) = tan -1( y) = x+ kπ For every k = For example, If the tangent of 45° is 1: tan(45°) = 1 Then the arctangent of 1 is 45°: arctan(1) = tan -1(1) = 45° y x = arctan(y) degrees radians -1.732050808 -60° -π/3 -1 -45° -π/4 -0.577350269 -30° -π/6 0 0° 0 0.577350269 30° π/6 1 45° π/4 1.732050808 60° π/3 In order to calculate arctan(y) on a calculator: • Press shift+tan buttons. • Enter the angle. • Press the = button. See also • • • • • • •

\( \newcommand )\) Would you just subtract the angles and then take the tangent of the result? Or is something more complicated required to solve this problem? Keep reading, and by the end of this lesson, you'll be able to calculate trig functions like the one above. tangent Sum and Difference Formulas In this lesson, we want to find a formula that will make computing the tangent of a sum of arguments or a difference of arguments easier. As first, it may seem that you should just add (or subtract) the arguments and take the tangent of the result. However, it's not quite that easy. To find the sum formula for tangent: \(\begin\) Using the tangent Difference Formula 1. Find the exact value of \(\tan 285^\) Example \(\PageIndex=5.674\) Review Find the exact value for each tangent expression. • \(\tan \dfrac\) Vocabulary Term Definition tangent Difference Formula The tangent difference formula relates the tangent of a difference of two arguments to a set of tangent functions, each containing one argument. tangent Sum Formula The tangent sum formula relates the tangent of a sum of two arguments to a set of tangent functions, each containing one argument.

Arctan Calculator Online arctan Calculate Reset Angle in degrees: ° Angle in radians: rad Calculation: The arctangent function is the inverse function of y = tan(x). arctan( y) = tan -1( y) = x+ kπ For every k = For example, If the tangent of 45° is 1: tan(45°) = 1 Then the arctangent of 1 is 45°: arctan(1) = tan -1(1) = 45° y x = arctan(y) degrees radians -1.732050808 -60° -π/3 -1 -45° -π/4 -0.577350269 -30° -π/6 0 0° 0 0.577350269 30° π/6 1 45° π/4 1.732050808 60° π/3 In order to calculate arctan(y) on a calculator: • Press shift+tan buttons. • Enter the angle. • Press the = button. See also • • • • • • •

\( \newcommand )\) Would you just subtract the angles and then take the tangent of the result? Or is something more complicated required to solve this problem? Keep reading, and by the end of this lesson, you'll be able to calculate trig functions like the one above. tangent Sum and Difference Formulas In this lesson, we want to find a formula that will make computing the tangent of a sum of arguments or a difference of arguments easier. As first, it may seem that you should just add (or subtract) the arguments and take the tangent of the result. However, it's not quite that easy. To find the sum formula for tangent: \(\begin\) Using the tangent Difference Formula 1. Find the exact value of \(\tan 285^\) Example \(\PageIndex=5.674\) Review Find the exact value for each tangent expression. • \(\tan \dfrac\) Vocabulary Term Definition tangent Difference Formula The tangent difference formula relates the tangent of a difference of two arguments to a set of tangent functions, each containing one argument. tangent Sum Formula The tangent sum formula relates the tangent of a sum of two arguments to a set of tangent functions, each containing one argument.