Question

FAST IT IS TIMED WILL MARK BRAILIEST Oliver incorrectly states that the expression Tangent (StartFraction 3 pi Over 4 EndFraction + x) can be simplified as –1. Review Oliver’s work. Tangent (StartFraction 3 pi Over 4 EndFraction + x) Equals StartFraction tangent (three-fourths pi) + tangent (x) Over 1 minus tangent (three-fourths pi) tangent (x) EndFraction Equals StartFraction negative 1 + tangent (x) Over 1 minus (negative 1) tangent (x) EndFraction Equals StartFraction negative 1 + tangent (x) Over 1 + tangent (x) EndFraction = –1 Which statement explains why Oliver is incorrect The expression StartFraction negative 1 + tangent (x) Over 1 + tangent (x) EndFraction does not simplify to –1. The expression Tangent (three-fourths pi) does not have a value of –1. The expression 1 minus (negative 1) tangent (x) simplifies to 2 tangent (x), not 1 + tangent (x). The expression Tangent (Three-fourths pi + x) is equivalent to Tangent (three-fourths pi) + tangent (x), not StartFraction tangent (three-fourths pi) + tangent (x) Over 1 minus tangent (three-fourths pi) tangent (x) EndFraction.

Answer 1

Answer:

Answer is A on Ed.

Step-by-step explanation:

The expression $\frac{-1+tan(x)}{1+tan(x)}$ does not simplify to –1.