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Any algebraic question you've got, like linear, quadratic, exponential, etc.
solving story problems solving linear, parabolic, and 3rd order equations solving equations with multiple variables
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MS at math OSU in mathematics at OSU BS at OSU in mathematical sciences (math, statistics, computer science)
both BS and MS degrees were given with honors
students from all over since the 80's; over 1,000 in algebra
I like that the solutions are right or not and easy to get to in most cases.
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 pi than only 60 places, root two two ten places, and even more.
Did you know that parabolas have zero, one, or two solutions? Of course, you most likely will know this after taking it awhile.
Some say 1/0 is meaningless, but others say its just infinity. E
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1. Evaluate (3x + 6) ÷ [y3(x + 2)] if x = 2 and y = 1. Note the expression is 3(x+2)/(ył(x+2)); y is 1, so ył is 1; to evaluate, put in 2 for x. 2. Simplify the following expression: (16x+24)/8 + [2(y-3)-1]/[(27y-18x)/9]
To solve these, I will call the distances u and v. In the x direction, I will call the distance ux and vx. In the y direction, I will call the distance uy and vy. The angles for u and v will be called
y=2x+p, x=m(4y-3) The slope times the slope of the inverse is equal to 1. This means that 2 * 4m = 1, so m = 1/8. Now the equations are x = 2x + p and x = y/2 - 3/8. To be inverses, any value must
The equation 7(4b + 1) - 5b + 6 = 0 is correct. If we multiply the 7 by 4b we get 28b. If we multiply the 7 by 1 we get 7. This makes the equation into 28b + 7 - 5b + 6 = 0. If we combine the b
It can be seen that the 1st fall is 10m, since that is the distance to the ground. It can be seen that since the ball goes half as tall, it goes up to 5m on the 2nd bounce. Once up there, it drops
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