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Solve the equation with radicals $\frac{-f}{3}=\sqrt{3}\cdot -\frac{1}{3}+1$

Step-by-step Solution

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Solution

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Final Answer

The equation has no solutions.

Step-by-step Solution

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1

Move the term with the square root to the left side of the equation, and all other terms to the right side. Remember to change the signs of each term

$\sqrt{3}\frac{1}{3}=1-\frac{-f}{3}$
2

Multiplying the fraction by $-1$

$\sqrt{3}\frac{1}{3}=1+\frac{f}{3}$

Learn how to solve trigonometric identities problems step by step online.

$\sqrt{3}\frac{1}{3}=1-\frac{-f}{3}$

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Learn how to solve trigonometric identities problems step by step online. Solve the equation with radicals (f-)/3=3^1/2-1/3+1. Move the term with the square root to the left side of the equation, and all other terms to the right side. Remember to change the signs of each term. Multiplying the fraction by -1. Combine all terms into a single fraction with 3 as common denominator. Rearrange the equation.

Final Answer

The equation has no solutions.

Explore different ways to solve this problem

Solving a math problem using different methods is important because it enhances understanding, encourages critical thinking, allows for multiple solutions, and develops problem-solving strategies. Read more

Solve for fFind the rootsSolve by factoringSolve by completing the squareSolve by quadratic formula (general formula)Find break even pointsFind the discriminant

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Similar Problems Solved

Prove the identity

$\cot\left(x\right)\cdot\sec\left(x\right)=\csc\left(x\right)$

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$\frac{\csc\left(x\right)}{\cot\left(x\right)}=\sec\left(x\right)$

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$\tan\left(x\right)\cdot \cos\left(x\right)\cdot \csc\left(x\right)=1$

Prove the identity

$\sin\left(x\right)^2+\cos\left(x\right)^2=1$

Prove the identity

$\csc\left(x\right)\cdot\tan\left(x\right)=\sec\left(x\right)$

Prove the identity

$\tan\left(x\right)+\cot\left(x\right)=\sec\left(x\right)\csc\left(x\right)$

Prove the identity

$\frac{1-\sin\left(x\right)}{\cos\left(x\right)}=\frac{\cos\left(x\right)}{1+\sin\left(x\right)}$

Main Topic: Trigonometric Identities

In mathematics, trigonometric identities are equalities that involve trigonometric functions and are true for every single value of the occurring variables where both sides of the equality are defined.

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