Solution
Solution
+1
Radians
Solution steps
Rewrite using trig identities
Use the following identity:
Apply trig inverse properties
Simplify
Least Common Multiplier of
Least Common Multiplier (LCM)
Prime factorization of
is a prime number, therefore no factorization is possible
Prime factorization of
divides by
divides by
are all prime numbers, therefore no further factorization is possible
Multiply each factor the greatest number of times it occurs in either or
Multiply the numbers:
Adjust Fractions based on the LCM
Multiply each numerator by the same amount needed to multiply its
corresponding denominator to turn it into the LCM
For multiply the denominator and numerator by
Since the denominators are equal, combine the fractions:
Add similar elements:
Apply the fraction rule:
Cancel the common factor:
Join
Least Common Multiplier of
Least Common Multiplier (LCM)
Prime factorization of
is a prime number, therefore no factorization is possible
Prime factorization of
divides by
divides by
are all prime numbers, therefore no further factorization is possible
Multiply each factor the greatest number of times it occurs in either or
Multiply the numbers:
Adjust Fractions based on the LCM
Multiply each numerator by the same amount needed to multiply its
corresponding denominator to turn it into the LCM
For multiply the denominator and numerator by
Since the denominators are equal, combine the fractions:
Add similar elements:
Apply the fraction rule:
Cancel the common factor:
Apply rule
Graph
Popular Examples
3cot(x)+2=5sec^2(x)-tan(x)-1=0cos(x)-sqrt(3)sin(x)=sqrt(2)(cot(θ)+sqrt(3))(csc(θ)+sqrt(2))=0cos(x)=(-2)/5
Frequently Asked Questions (FAQ)
What is the general solution for sin(θ)=cos(130) ?
The general solution for sin(θ)=cos(130) is θ=360n-40,θ=180+40+360n