Let the price and quantity functions of a product be given by p = 2x + k and q = x + 2 respectively, where x is a variable and k is a constant. Find the value(s) of k for which the total revenue function is always positive.
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Maybe the values of k is whole numbers
Step by step process:
the price function of a product be given by p = 2x + k
the quantity function of a product be given by q = x + 2
where x is a variable and k is a constant.
Then the total revenue function(T) = p × q
= (2x + k)(x + 2)
= 2x^2 + 4x+ kx +2k
= 2x^2 + (4+k) x + 2k
There the values of k is whole numbers.
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