What is the justification for each step in the solution of the equation 3(2π₯+7)β4=53β3π₯?
3(2π₯+7)β4=53β3π₯ _______________ 6π₯ + 21 β 4 = 53 β 3π₯ ______________ 6π₯ + 17 = 53 β 3π₯ __________________ 9π₯ + 17 = 53 ________________ 9π₯ = 36 _______________ π₯ = 4 _______________
i think for the first one is distributive
@welshfella
yea but I'm not very good at these justifications though Sorry
ok
my theory: Subtract property of equality Addition property of equality Subtract property of equality Division property of equality Distributive property Given
idk tho
@Kevin
I'm not good at justification either. Maybe I'll answer your question later. Sorry
ok
we just learned the rules but we were never given labels for them.
the labels for them?
the 'Addition Property of Equality' and so on.
I think that one is a = b therefore a + d = b + d
- seems common sense to me. Why label it?
anyway - that's me....
@NerdyChick16
@awesomedude2078 @GracyGirl @GracyGirl @desmarie @LazyBoy @jango_IN_DTOWN
@Shy_Boy
Wait so like a two column proof?
it like a justifications thing naming what property they are
examples up their ^
3(2π₯+7)β4=53β3π₯ -Given 6π₯ + 21 β 4 = 53 β 3π₯ -Distributive Property 6π₯ + 17 = 53 β 3π₯ -Subtraction Property of Equality 9π₯ + 17 = 53 -Subtraction Property of Equality 9π₯ = 36 -Addition Property Of Equality π₯ = 4 -Division Property of Equality I believe that is correct.
ok thank you
Actually.... 3(2π₯+7)β4=53β3π₯ -Given 6π₯ + 21 β 4 = 53 β 3π₯ -Distributive Property 6π₯ + 17 = 53 β 3π₯ -Addition Property of Equality 9π₯ + 17 = 53 -Subtraction Property of Equality 9π₯ = 36 -Subtraction Property of Equality π₯ = 4 -Division Property of Equality There that's correct.
oooh ok
:) Anytime
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