From School House Rock
G7 (320001@1)             C7 (x32310@1)           G7Number (320001@1)nine will put you on the spot
C7 (x32310@1)        Eb9 (x2122x@5)                G7Number (320001@1)nine will tie you up, oh, in a knot
D7When (xx0212@1)you're trying
            C7Multiplying (x32310@1)by nine
G7You (320001@1)might give it everything you've got
             C7And (x32310@1)still be stopped
G7 (320001@1)               Cm7        EbM7#11     Em7
If you don't know some secret way you can check on
F9 (101011@1)              F#9 (xx2122@1)   G7 (320001@1)    AbMaj7 G7 (320001@1) 
You'll break your neck on Naughty number nine
G7Now (320001@1)the first thing to keep in mind
C9When (x3233x@1)you're multiplying by nine
G7Is (320001@1)that it's one less than ten
G7You (320001@1)see, nine is the same as ten minus one
C9So (x3233x@1)you could multiply your number by ten
C7And (x32310@1)then subtract the number from the result
G7And (320001@1)you'd get the same product

As if you'd multiplied by nine

And you knew it
        D7I (xx0212@1)mean, eight times nine is 80 minus eight
    C9And (x3233x@1)seven times nine is 70 minus seven
G7And (320001@1)six times nine is 60 minus six
C7You (x32310@1)could use those tricks
G7 (320001@1)                  Cm7        EbMaj7#11    Em7
Because you must have some secret way you can beat it
F9 (101011@1)    F#9Or (xx2122@1)else you'll meet it
G7 (320001@1) AbMaj7  G7 (320001@1)       F9With (101011@1)naughty number nine
G7 (320001@1)        AbMaj7
Of course, it doesn't hurt 
G7To (320001@1)know the table of nines by memory
D7It (xx0212@1)goes like this:
G7 (320001@1)                  C7 (x32310@1)                    G7One (320001@1)times nine is nine, and two times nine is 18
 G7(Mean (320001@1)ol' number nine)
 C7 (x32310@1)                   Eb9 (x2122x@5)                  G7Three (320001@1)times nine is 27, and four times nine is 36
D7 (xx0212@1)                   C7 (x32310@1)Five times nine is 45, and six times nine is 54
G7 (320001@1)                    C7And (x32310@1)seven times nine is 63
G7 (320001@1)                    Eb9 (x2122x@5)                  G7Eight (320001@1)times nine is 72, and nine times nine is 81
F9 (101011@1)           F#9 (xx2122@1)  G7And (320001@1)ten times nine is 90
G7 (320001@1)                 AbM7 (131141@4) 
Now the digit sum is always equal to nine
G7I (320001@1)mean, if you add two and seven, the digits
F9You (101011@1)get nine, the digit sum
       AbM7That's (131141@4)true of any product of nine
A9 (x02423@1)                  D7If (xx0212@1)they don't add up, you've made a mistake
G7 (320001@1)                  Cm7         EbM7#11     Em7
Because you must have some secret way you can check it
F9 (101011@1)    F#9Or (xx2122@1)else you'll wreck it
G7 (320001@1)          AbM7 (131141@4) A9 (x02423@1)     Ab7 (xx1112@1)  G9With (x2323x@1)naughty, nasty, mean old number nine
                                                                
                        
                        
                        
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