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How to Dealing With Exponents on Negative Bases ?
Exponents work just the same way on negative bases as they do on positive ones:(-2)0 = 1 Any number (except 0) raised to the 0 power is 1.(-2)1 = -2 Any number raised to the first power is that number.(-2)2 = (-2)(-2) = 4 (-2)3 = (-2)(-2)(-2) = -8 (-2)4 = (-2)(-2)(-2)(-2) = 16
Do you notice any pattern here? All the even powers of -2 end up being positive. All the odd powers end up negative. That's a useful trick to know!
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Now that we've found some of the fundamentals out of the way for systems of differential equations it's time to start thinking about how to solve a system of differential equations
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Find the number of zeros of the polynomial from the graph given. (Ans:1)
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round each number to the nearest half 2 over 5
Higher-Order Derivatives It can be seen that the derivative of a function is also a function. Considering f'x as a function of x, we can take the derivative
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