Solve the Sequential Subtraction: 10-5-2-3

Left-to-Right Operations with Multiple Subtractions

10523= 10-5-2-3=

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Step-by-step video solution

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00:00 Solve
00:03 Let's solve according to the order of operations from left to right
00:10 Each time we'll solve the leftmost operation
00:12 And this is the solution to the question

Step-by-step written solution

Follow each step carefully to understand the complete solution
1

Understand the problem

10523= 10-5-2-3=

2

Step-by-step solution

Given that the entire exercise is with subtraction, we solve the exercise from left to right:

105=5 10-5=5

52=3 5-2=3

33=0 3-3=0

3

Final Answer

0 0

Key Points to Remember

Essential concepts to master this topic
  • Order Rule: Subtract from left to right when operations have same priority
  • Technique: Work step by step: 10-5=5, then 5-2=3, then 3-3=0
  • Check: Verify by adding back: 0+3+2+5 should equal 10 ✓

Common Mistakes

Avoid these frequent errors
  • Grouping subtractions incorrectly
    Don't calculate 10-(5+2+3) = 10-10 = 0! This changes the problem completely and gives wrong results by accident. Always work left to right: first 10-5, then subtract 2, then subtract 3.

Practice Quiz

Test your knowledge with interactive questions

Solve the following problem:

\( 15\times2\times8= \)

FAQ

Everything you need to know about this question

Why can't I just subtract all the numbers from 10 at once?

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Because subtraction is not commutative like addition! The expression 10-5-2-3 means start with 10, subtract 5, then subtract 2, then subtract 3. Grouping them differently changes the meaning.

What if I accidentally got a negative answer?

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Check your work! With these numbers (10-5-2-3), you should get 0. A negative result means you might have added instead of subtracted somewhere or worked in the wrong order.

Is there a faster way to solve this?

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You can think of it as 10(5+2+3) 10 - (5+2+3) , but only if you're very careful! It's safer to work left to right: 10→5→3→0.

How do I remember to work from left to right?

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Think of it like spending money! If you start with $10 and spend $5, then $2, then $3, you work through each purchase in order. Same with subtraction!

What does 'same priority' mean for operations?

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Addition and subtraction have the same priority level in order of operations. When you have only addition and subtraction (or only multiplication and division), you work from left to right.

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