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Do you love working with rational expressions? Do you love simplifying, multiplying and dividing them?

Then you should do my problems! Because I don't get it at all, I'm tired, and I just want to take my anti-depressants and go to sleep.

If you could give the work, that would be super. I'll just give you guys one so I can get the general gist of the problem.

1) Simplify each rational expression. State any restrictions on the variable.

-5x^3y/-15xy^3

2) Multiply, state any restrictions on the variable

4x^2/5y * 7y/12x^4

Divide, state any restrictions on the variable

7x/4y3 divided by 21x^3/8y

3 Answers

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  • 10 years ago
    Favorite Answer

    ill give you a general rule...take care of the numbers first then variables

    1) x^2/(3y^2) restriction: y not equal to 0

    2) 28x^2 / (60x^4y) = 7/(15x^2y) restriction: x and y not equal to 0

    3) before dividing multiply by the reciprocal of the second fraction...

    so it is converted to:

    7x/(4y^3) * 8y/(21x^3) = 56xy/(84x^3y^3) = 2/(3x^2y^2) restriction: x and y not equal to 0

  • 10 years ago

    Alright bro, you gots to work on these!!!!! But I will show you how to do it....

    1) -5x^3y/-15xy^3..... Simplify just the constants for now....

    1(x^3)(y)/3(x)(y^3)

    Now when you are dividing expressions with the same base but different exponents, you just subtract!!

    For example... x^5/x^3= x^2.... Get it?

    Now we use this to simplify the x and y....

    x^3-x^1=x^2... Goes on top since higher order....

    y^1-y^3=y^-2... Goes on bottom but just as y^2... You will understand soon enough...

    Final Answer:

    (1x^2)/(3y^2)

  • Anonymous
    4 years ago

    commonly, you may simplify fractions. this could mean reducing them, and it may mean changing them to complicated fractions. 15/6 could be expressed as 5/2 or as 2 one million/2 i might ask your instructor how she or he expects it.

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