Daily Nerdle Solution November 25, 2025

5 days ago · Updated 5 days ago

Welcome to today's Nerdle solution guide for November 25, 2025. Below you'll find progressive mathematical hints from general to almost revealing and the final equation. Ready to test your skills?

Nerdle Solution for November 25, 2025

🧮 Hint 1 - General Structure

The equation uses two operations connecting three single-digit operands.

🧮 Hint 2 - Operation Details

The operations involved are multiplication and subtraction.

🧮 Hint 3 - Number Properties

All operands are positive single-digit integers; none are zero.

🧮 Hint 4 - Relationship Clues

The product of the first two operands exceeds the final displayed total before the last operation.

🧮 Hint 5 - Almost Revealing

The first two operands are relatively large single digits; subtracting the third yields the displayed total.

🧮
Click to reveal the solution
🧮
8
*
7
-
6
=
5
0
8*7-6=50

Understanding Today's Nerdle Equation

The equation 87-6=50 demonstrates a clear application of the order of operations: perform the multiplication first, so 87 becomes 56, then subtract 6 to obtain 50. The left side is evaluated as (87)-6 rather than 8(7-6) because multiplication precedes subtraction. The equality states that the evaluated left expression equals the number 50 on the right.

87-6=50 shows precedence of operations and the noncommutative nature of subtraction; changing the order of subtraction or mixing operations without regard to precedence alters the result. It also reflects the balance property of equality: both sides represent the same numeric value when the left side is simplified. Multiplication here acts as repeated addition, producing the 56 that is then reduced by subtraction.

In this equation, 87-6=50, we can also view it as 56-6=50 or rearrange to 8*7=50+6 to emphasize balance and inverse operations; adding 6 to both sides returns the multiplication statement. Thinking of multiplication as grouping eight sevens clarifies why the subtraction of 6 yields 50. These alternative perspectives can help verify the result quickly.

How did you solve it?

Tell us how you approached this puzzle and whether the hints helped — we love hearing about different strategies. See you tomorrow with another puzzle.

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