Calculate the excluded values of the function f(x)=1x2+(37)x+(252) .Which of the following is the correct answer? −28 and −9 −56 and −18 28 and −9 −28 and 9
help
Sorry I have to organize this for my own thoughts: \[f(x)=1x^2+37x+252\] A.) \[(-28,-9)\] B.) \[(-56,-18)\] C.) \[(28,-9)\] D.) \[(-28,9)\] Can you Eliminate any of them?
sure
Which one can you eliminate?
d and a
for you that is but for me its all together
Why can you eliminate those?
What makes those choices incorrect?
idk okay i dont know ansers this is colog levol man i didint sine up for this
There are many grammatical errors in that statement you just made, this is simple Algebra I.
So, let's work this out-
here we go again we're given this: \( 0=1x^2+37x+252 \) i dont want to take too much space with the quadratic formula, so i will do it by factoring. lets find a pair of integers whose sum is 37, and and a product of 252. it takes you some time, to find the 2 numbers -- can you?
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thats great -- it means that i can solve it all in one go so those 2 numbers are \( 9\) AND \(28\) -- i did test it, but lets test it just so whoever is reading this is sure: \[ 9+28=37 \ \ \ \ \ and \ \ \ \ \ \ \ 9 \times 28=252 \] that said, the factored terms would be: \[ (x+9)(x+28)=0 \Rightarrow x+9=0 \\ x+28=0 \] lets solve for both of them invidually: \[ x+9=0 \Rightarrow x=0-9 \Rightarrow x_1=-9 \] \[ x+28=0 \Rightarrow x=0-28 \Rightarrow x_2=-28 \] and that would be the roots of that expression
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