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To make the statement "(0, 0) is a solution to equation(s) in the form y=kx" true, we need to find the value of k that satisfies the equation y = kx when x = 0 and y = 0.
1. Substituting x = 0 and y = 0 into the equation y = kx, we get:
0 = k * 0
2. Any number multiplied by 0 is 0. Therefore, for any value of k, when x = 0, y will always be 0.
3. This means that any equation of the form y = kx will pass through the point (0, 0) regardless of the value of k.
In conclusion, to fill in the blank and make the statement true, any value of k can be used, as long as the equation is in the form y = kx. This is because (0, 0) is always a solution for equations of that form.
