Solve Addition Equation: 24 + 2 + 562 = ?

Q: Why should I group smaller numbers first?

Grouping smaller numbers like 24 + 2 = 26 makes mental math easier! It's much simpler to add 26 + 562 than to juggle three numbers at once in your head.

Q: Can I add these numbers in any order?

Yes! The commutative property means 24 + 2 + 562 equals 562 + 24 + 2. Choose the order that feels easiest for you to calculate.

Q: What if I get a different answer each time?

Take your time and double-check your work! Write down each step clearly. Common errors happen when rushing through place values (ones, tens, hundreds).

Q: Should I use a calculator for this?

Try solving it by hand first to build your mental math skills! Then you can use a calculator to verify your answer matches 588.

Q: How do I know which grouping method to use?

Look for easy combinations first! Numbers that add to 10, 20, or other round numbers make the rest of the problem simpler to solve.

Multi-Number Addition with Regrouping Strategies

$24+2+562=$

❤️ Continue Your Math Journey!

We have hundreds of course questions with personalized recommendations + Account 100% premium

Step-by-step video solution

Watch the teacher solve the problem with clear explanations

00:00 Solve

00:03 Let's break down the number into the round number (560) plus the "remainder" (2)

00:10 Let's group similar factors

00:17 Let's break down the number into the round number (20) plus the "remainder" (8)

00:23 Let's group similar factors

00:30 And this is the solution to the question

Step-by-step written solution

Follow each step carefully to understand the complete solution

Understand the problem

$24+2+562=$

Step-by-step solution

Let's break down 560 into a smaller addition exercise and we get:

$24+2+560+2=$

Now let's use the commutative property and add the smaller numbers:

$24+2+2=26+2=28$

Now we get the exercise:

$28+560=$

Let's break down 28 into a smaller addition exercise:

$20+8+560$

Let's group the round numbers:

$20+560=580$

And we get the exercise:

$580+8=588$

Final Answer

588

Key Points to Remember

Essential concepts to master this topic

Addition Rule: Add numbers from left to right or group strategically
Technique: Group smaller numbers first: 24 + 2 = 26, then add 562
Check: Verify by adding in different order: 562 + 24 + 2 = 588 ✓

Common Mistakes

Avoid these frequent errors

Adding without careful place value alignment
Don't rush through multi-number addition without organizing = calculation errors like 592 or 602! Misaligned digits or mental math mistakes create wrong totals. Always add systematically, checking each step carefully.

Practice Quiz

Test your knowledge with interactive questions

$$ 13+5+5= $$ ?

FAQ

Everything you need to know about this question

Why should I group smaller numbers first?

Grouping smaller numbers like 24 + 2 = 26 makes mental math easier! It's much simpler to add 26 + 562 than to juggle three numbers at once in your head.

Can I add these numbers in any order?

Yes! The commutative property means 24 + 2 + 562 equals 562 + 24 + 2. Choose the order that feels easiest for you to calculate.

What if I get a different answer each time?

Take your time and double-check your work! Write down each step clearly. Common errors happen when rushing through place values (ones, tens, hundreds).

Should I use a calculator for this?

Try solving it by hand first to build your mental math skills! Then you can use a calculator to verify your answer matches 588.

How do I know which grouping method to use?

Look for easy combinations first! Numbers that add to 10, 20, or other round numbers make the rest of the problem simpler to solve.

🌟 Unlock Your Math Potential

Get unlimited access to all 18 Commutative, Distributive and Associative Properties questions, detailed video solutions, and personalized progress tracking.

📹

Unlimited Video Solutions

Step-by-step explanations for every problem

📊

Progress Analytics

Track your mastery across all topics

🚫

Ad-Free Learning

Focus on math without distractions

No credit card required • Cancel anytime