0 A function centre hosts events for up to 1500 people. The cost C, in dollars, for the centre to host an event, where $$ x $$ people attend, is given by: $$ C=30000+40 x $$ The centre charges $$ \$ 190 $$ per person. Its income I, in dollars, is given by: $$ I=190 x $$

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The profit function is $$ P = 150x - 30000 $$. The break-even point is 200 attendees. At full capacity (1500 attendees), the profit is $195,000.

0 A function centre hosts events for up to 1500 people. The cost C, in dollars, for the centre to host an event, where \( x \) people attend, is given by: \[ C=30000+40 x \] The centre charges \( \$ 190 \) per person. Its income I, in dollars, is given by: \[ I=190 x \]

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0 A function centre hosts events for up to 1500 people. The cost C, in dollars, for the centre to host an event, where \( x \) people attend, is given by: \[ C=30000+40 x \] The centre charges \( \$ 190 \) per person. Its income I, in dollars, is given by: \[ I=190 x \]

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