Find value of sin(180) cos(135) tan(120)?

asked by guest
on Nov 19, 2024 at 10:16 pm



You asked:

Evaluate the expression: sin⁡(180)cos⁡(135)tan⁡(120)\sin\left( 180 \right) \cos\left( 135 \right) \tan\left( 120 \right)

MathBot Answer:

sin⁡(180)cos⁡(135)tan⁡(120)=sin⁡(180)cos⁡(135)tan⁡(120)≈0.5690852793829954400419921165365\sin\left( 180 \right) \cos\left( 135 \right) \tan\left( 120 \right) = \sin{\left(180 \right)} \cos{\left(135 \right)} \tan{\left(120 \right)} \approx 0.5690852793829954400419921165365

sin⁡(180)cos⁡(135)tan⁡(120)=sin⁡(180)⋅cos⁡(135)⋅tan⁡(120)=cos⁡(135)⋅sin⁡(180)⋅tan⁡(120)\begin{aligned}\sin\left( 180 \right) \cos\left( 135 \right) \tan\left( 120 \right)&=\sin{\left(180 \right)} \cdot \cos{\left(135 \right)} \cdot \tan{\left(120 \right)}\\&=\cos{\left(135 \right)} \cdot \sin{\left(180 \right)} \cdot \tan{\left(120 \right)}\end{aligned}

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