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Equation problem in mathematics field of senior two.
The graph x 2+y 2 = 25 (y ≤ 0) can be constructed by known conditions.

So (1) is the slope range from point to point on the graph (5, 10).

These two values are obtained when the tangent position is (-5,0).

The range is 1/3 and 4/3.

(2) (-3,2) is within the circle X 2+Y 2 = 25, so the intersection of the straight line between (-3,2) and the origin (the center of X 2+Y 2 = 25) and the known graph is the largest, that is, the root number is 13+5.

(3) let x+y-3 = k.

y=-x+k+3

Therefore, y=-x and other straight lines are translated up and down, and it is found that there is a minimum value k+3=-5 root number 2 when tangent.

So the radical number of k=-5 is 2-3.

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