Help Does anyone know how to do this.

Write 4152 in its expanded form.

Question

Help Does anyone know how to do this.

Write 4152  in its expanded form.

john_es · Answer

May be,
$$4\cdot 1000+1\cdot 100+5\cdot 10+2$$

dls · Answer

^^

anonymous · Answer

not sure

anonymous · Answer

the answer has to be like this. https://angel.spcollege.edu/AngelUploads/QuestionData/242b909d-e3ac-49a3-88f1-8f0eb606deaa/46534223453245411922.png# {45f01d4a-5edb-40c2-b109-14aefb792253}

john_es · Answer

May be this helps you, http://www.aaamath.com/g31d_px1.htm

anonymous · Answer

not sure how to write it with the parentheses

mathstudent55 · Answer

$4152$

$= 4\times 1000+1\times 100+5\times 10+2 \times 1 $

Remember that 
$1 = 10^0$
$10 = 10^1$
$100 = 10^2$
$1000 = 10^3$
etc.

$= 4\times 1000+1\times 100+5\times 10+2 \times 1 $

$= 4\times 10^3+1\times 10^2+5\times 10^1+2 \times 10^0 $

$= (4\times 10^3) + (1\times 10^2) + (5\times 10^1) + (2 \times 10^0) $

anonymous · Answer

your the best thank u

mathstudent55 · Answer

You're welcome.