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I need this one too.
Write three quadratic equations, with a,b, and c (coefficients of x^2, x and the constants as
1. Integers
2. Rational numbers
3. Irrational numbers
Also is there a page where I can download x-y graphs?
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I need this one too.
Write three quadratic equations, with a,b, and c (coefficients of x^2, x and the constants as
1. Integers
2. Rational numbers
3. Irrational numbers
Do you know what each of the three terms mean?
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I just do not know how to do the equations.
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Okay I got the problems for integers and rational, just give an irrational equation using x^2, x, and constant, please.
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Okay I got the problems for integers and rational, just give me an example of an irrational equation using x^2,x , and constant, PLEASE!!!
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Anybody going to help me with this last one?
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Okay let's try this one more time. I need 3 quadraric equation examples with a, b, and c (coeffients of x^2, x and the constants as.
1 integers
2. rational numbers
3. irrational numbers
Thank You
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I'm not sure what you mean. Do you mean the solution or the coefficients?
Linux FTW
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Okay let's try this one more time. I need 3 quadraric equation examples with a, b, and c (coeffients of x^2, x and the constants as.
1 integers
2. rational numbers
3. irrational numbers
Thank You
The question is just to find any quadratic where a,b and c are irrational. So you just need to chosse any three irrational numbers. Do you know what an irrational number is?
http://mathworld.wolfram.com/IrrationalNumber.html
For example you can choose a=√2, b=pi. I leave for you to find a third irrational number for c.
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No what it means is, do one quadratic equation with integers, and one with rational numbers, and one wirh irrational numbers with a, b, and c (coeffients of x^2, x, and constants.
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I need help really bad here.
1. Think of a real life situation that can be represented by a logarthmic function, translate the situation to the function and solve the
function and represent it graphically.
2. Think of a real life situation that can be represented by a exponential function; translate the situation to the function; sove the
function and represent it graphicaqlly.
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Since I cannot get anybody to help me, I will flunk.
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1. There are many uses, one of which being they are useful for astronomy when you need to multiply big numbers.
2. One that comes to mind is the number of bacteria in a petri dish. As the numbers increase, it gets more and more full in the petri dish, making it more crowded and less bacteria can survive.
Linux FTW
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