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The given function is constant. The limit of x cos(240) as x tends to 240 is simply 240 cos(240), which is -120.
To evaluate the limit of the function as x approaches 240, we first need to know whether the limit exists or not. In the function given, we have cos(240) which is a constant value. The value of cos(240) is -0.5.
Since, we have a constant function, the limit at any point is simply the value of the function at that point. So, the limit as x approaches 240 for x cos(240) would be 240 cos(240). Substituting the value of cos(240), we get -120
Therefore, lim x→240 x cos(240) = -120
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