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Well, I know expansions to (a+b)^2, (a+b)^3, (a+b)^4, (a+b)^5, and (a+b)^6, but I hope to know more. I desire to know even more on high than only 60 places.
The lines y = mx + b has slope m and cross the y axis at x. Parabolas of the form ax^2 + bx + c = 0 have two solutions, x = (-b±√(b²-4ac)/(2a). Then again, most taking algebra know this after taking it awhile.
It only applies to lines, but wouldn't it be nice if others could be turned over and taking the negative of? It would give them a whole new slope on life. One that is at right angles with there current slope.
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The problem is √(8a^9)/√(b^3). It is known that √8 = √4√2 = 2√2. It is known that √a^9 = √a^4√a = a²√a. It is known that /√b^3 = √
The parenthises mean to multiply what is on the outside by each element in the indside. Thus, our equation becomes 4y + 4 = 7y - 14. Subtracting -7y from both sides to put the y's on the left gives
It is said that x = Ay/√z. Putting in x=5/2, y=2, and z=16 give us 5/2 = 2A*(1/√16) = 2A/4 = A/2. Since 5/2 = A/2, it cam be computed that 5=A. The equation is x = 5y/√z, so put
4. This is a product rule. That's y = f(x)g(x) where f(x)=x and g()=secx. The derivatives are f'(x)=1 and g'(x)=secx•tanx. The final formula for y' is y = fg' + fg'. 9. Here we have y=f(x)/g(x)
Extraneous solutions arise when we solve the problem by multiplying by some expression that cancels a term in the denominator. Once the problem has been solved, an extra solution is gotten that really
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