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Answer :
													To find the product of [tex]$137$[/tex] and [tex]$29$[/tex], we can use the distributive property. First, express [tex]$29$[/tex] as the sum of [tex]$20$[/tex] and [tex]$9$[/tex]:
[tex]$$
29 = 20 + 9.
$$[/tex]
Then multiply [tex]$137$[/tex] by each term:
[tex]$$
137 \times 29 = 137 \times (20 + 9) = 137 \times 20 + 137 \times 9.
$$[/tex]
Now calculate each multiplication separately.
For the first multiplication:
[tex]$$
137 \times 20 = 2740.
$$[/tex]
For the second multiplication:
[tex]$$
137 \times 9 = 1233.
$$[/tex]
Finally, add these two results together:
[tex]$$
2740 + 1233 = 3973.
$$[/tex]
So, the product of [tex]$137$[/tex] and [tex]$29$[/tex] is:
[tex]$$
\boxed{3973}.
$$[/tex]
												
											[tex]$$
29 = 20 + 9.
$$[/tex]
Then multiply [tex]$137$[/tex] by each term:
[tex]$$
137 \times 29 = 137 \times (20 + 9) = 137 \times 20 + 137 \times 9.
$$[/tex]
Now calculate each multiplication separately.
For the first multiplication:
[tex]$$
137 \times 20 = 2740.
$$[/tex]
For the second multiplication:
[tex]$$
137 \times 9 = 1233.
$$[/tex]
Finally, add these two results together:
[tex]$$
2740 + 1233 = 3973.
$$[/tex]
So, the product of [tex]$137$[/tex] and [tex]$29$[/tex] is:
[tex]$$
\boxed{3973}.
$$[/tex]
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