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We need tae eik 7.056
tae 605.7 tae 5.67.
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Nou, whan ye'r eikin onie nummer,
ye aye want tae be sair
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that ye line the nummers up
in the same steid.
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N especialie whan yer dealin
wi deceemals,
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the easiest wa tae dae that is tae
juist line the deceemals up.
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Sae lat's dae that.
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Sae the first nummer here is
7.056.
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The seicont nummer here is
605.7.
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N this hainmaist nummer is
5.67.
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Nou we hae awthing lined up.
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Awthing that's in the yin's steid
is abuin or ablaw
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aw ither thing in the yins steid.
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Awthing in the tenths steid
is abuin or ablaw aw ither thing
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in the tenths steid,
n sae on.
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Sae we can eik.
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Sae lat's eik.
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Sae ye wnt tae stert aff
in the smaaest steid.
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Sae ye stert aff here.
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This is the tenths, hunnerts,
thoosants steid.
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This is literalie 6 thoosants,
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an ye want tae eik it tae
the ither thoosants.
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Thaur's nae ither thoosants.
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Sae ye can see this in twa waas.
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Ye coud juist bring this 6 doun,
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or ye coud see this 605.7 aes
the same aes 605.700.
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Ye can eik aes monie zeros ti the richt o this deceemal,
ti the richt o the 7, aes ye want,
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aes we'r sittin oanthe richt side o the deceemal,
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wioot changin its value.
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ye can dae it here n aw.
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This 5.67, ye can
write it aes 5.670.
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Whan ye write it lik this,
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n ye hae 6 plus 0 plus 0 maks 6.
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N ye keep gaun.
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5 plus 0 plus 7 is 12.
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Ye screeve the 2 in the hunners steid,
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n cairrie the 1.
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1 plus 0 plus 7 is 8,
plus 6 is 14.
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Screeve the 4, regroop the 1
intae the yin's steid.
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1 plus 7 is 8.
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8 plus 5 is 13.
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13 plus 5 is 18.
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This is 18.
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Cairrie or regroop the 1.
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1 plus 0 is juist 1.
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N than finalie,
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Ye hae the 6 in the hunners steid.
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Nawthing gets eikt tae it,
sae ye can juist bring that 6 doon,
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n it's richt there.
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N ye dinna want tae ferget the deceemal.
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N sae whan ye eik the nummers
ye get 618.426, or
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618 n 426 thoosants.
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N we'r duin.