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how do i find the domain of f(x)=-sqrt(6-x-x^2) algebraically?
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Within the real numbers you can only take the square root of a non-negative number. So the domain of the function f(x) will be the set of x's for which \[-x^2-x+6 \ge0\]
can I multiply by -1 in each side so I have all positive numbers (except the 6 which will turn -negative)
Yes, but the inequality will switch direction. For example: 3 < 5 but if I multiply both sides by -1 I get -3 > -5
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