subtract (10x^2+7x-2) - (4x^2-2x+2)
6x^2+9x-4
6x^2+9x-4 just subtract the like terms
first remove the parentheses distributing the minus sign. change the sign of everything after the parentheses in the second term. you get \[10x^2+7x-2-4x^2+2x-2\]
yup. gone now!
lol yea
rosie you see how to distribute the minus sign. you turn all + to - and all - to +
yes i understand that
\[- (4x^2-2x+2)=-4x^2+2x-2\] leave the first term alone
so once you have \[10x^2+7x-2-4x^2+2x-2\] you need to combine like terms. can you do that?
yes
i like the way you explain step by step...
i will group them together. they are \[10x^2-4x^2+7x+2x-2-2\] go ahead and combine them
@akshay thanks
6x^2 +9x
close
you are close but check again
\[10x^2-4x^2=6x^2\] \[7x+2x=9x\] \[-2-2\]=?
you made a common mistake on the last one. \[-2-2\] is not the same as \[2-2\]
\[2-2=0\] but \[-2-2=?\]
-4
got it so now you have the answer!
cool you got it!!! keep it up!
careful with your signs on the test. don't rush through. really.
Multiply (4x+5)(2x^2-x-3
think we did this one yes? multiply everything in the second parentheses by 4x, then multiply it all by 5, then combine like terms
whats the rule for the signs? multiply and division are the same and addition and subtraction are the same?
i am not sure what you mean. the rules for multiplication and division are different from addition and subtraction
in multiplication and addition two minuses make a plus, but not so in addition. add to negative numbers, get a negative number.
that doesnt make any sense???
(1/4 a-b)(1/4a+b)
multiply
sure it does. think about it like this. if you spend $5 and then spend $10 that is like \[-5-10\] which is clearly \[-15\] not 15
if you lose money twice it is not like you gain money
Join our real-time social learning platform and learn together with your friends!