Simplify completely quantity of x squared minus 15 x plus 36 all over 5 x minus 60

Question

Please simplify the expression ((x^2 - 15x + 36) \div (5x - 60)) completely.

Anonymous · Accepted Answer

The simplified value of the given expression will be Step-by-step explanation:The expression of the given statement becomes:To solve the above expression, we need to factorize the quadratic equation by middle term splitting:Omitting out the factor '(x - 12)' from denominator and numerator, we get:Hence, the simplified value of the given expression will be

Lavina King · Answer

(x²-15x+56)/(x-7)first we can factor out the numeratorx²-15x+56we need to find a number that multiplies together to equal 56 and also adds together to equal -15-8 and -7 fit into this criteria x²-7x-8x+56now we take out our common factorsx(x-7)-8(x-7)we take the two values outside and the values inside and that is our factored form(x-8)(x-7)now our fraction is since it is on the numerator and the denominator, we can cancel out (x-7)so now we are left with our x-8hope this helped!

Anonymous · Answer

After simplifyingcompletely the quantity of x squared minus 15 x plus 36 all over 5 x minus 60,I got quantity x minus 3 over 5. I am hoping that this answer hassatisfied your query about and it will be able to help you.

Anonymous · Answer

I assume you mean (x^2 - 15*x - 36) / (5x - 60). Notice that you can factor a 5 out of the denumerator (the bottom), to get 5 * (x - 12). You could then try factoring the numerator (the top part), and you will probably be able to cancel out a term on top and bottom.

Anonymous · Answer

So... I'm going to assume you meant - x^2 - 15x + 56                          x  -   7                 So when I simplified that I got  x-8Hope I could help ?

Anonymous · Answer

The answer is x-8

Anonymous

Simplify completely quantity of x squared minus 15 x plus 36 all over 5 x minus 60

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