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OpenStudy (anonymous):
mr-ms+ns-nr factor this expression completely is what it says
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OpenStudy (anonymous):
\[\large mr-ms+ns-nr=m(r-s)-nr+ns\]
\[\large =m(r-s)-(nr-ns)\]
Factor nr-ns the same way I factored mr-ms.
OpenStudy (anonymous):
After that, it's just a straight road to factoring this equation/expression.
OpenStudy (anonymous):
@shivraj
OpenStudy (anonymous):
thnks
OpenStudy (anonymous):
No worries mate.
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OpenStudy (anonymous):
That question tried to trick you in all sorts. You just had to rearrange the last two terms.
Could you show me your final answer please?
OpenStudy (anonymous):
@shivraj you still there?
OpenStudy (anonymous):
hi
OpenStudy (skullpatrol):
hi
OpenStudy (anonymous):
mr-ms+ns-nr factor this expression completely is what it says
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OpenStudy (skullpatrol):
Do you remember how to use the distributive property of multiplication with respect to addition: $$ab+ac=a(b+c)$$
OpenStudy (anonymous):
yes
OpenStudy (skullpatrol):
Use it here:$$mr-ms$$ and here $$ns-nr $$
OpenStudy (anonymous):
(r-s)(m-n)
OpenStudy (skullpatrol):
|dw:1363248939691:dw|
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OpenStudy (skullpatrol):
|dw:1363249034296:dw|
OpenStudy (skullpatrol):
Note: r-s is the opposite of s-r so $$(n-m)(s-r)$$ is also an acceptable answer
OpenStudy (skullpatrol):
@shivraj any questions?
OpenStudy (anonymous):
no sir
OpenStudy (anonymous):
Kurt used the rule add 4,subtract 1 to generate a pattern. The first term in his pattern is 5. Which number could be in Kurt's pattern?
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