Difference between revisions of "2025 AMC 8 Problems"

(Problem 1)
(Problem 1)
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==Problem 1==
 
==Problem 1==
  
Let <math>m</math> and <math>n</math> be <math>2</math> integers such that <math>m>n</math>. Suppose <math>m+n=20</math>, <math>m^2+n^2=328</math>, find <math>m^2-n^2</math>.
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The 2025 AMC 8 is not held yet. '''Please do not post false problems.'''
 
 
<math>\textbf{(A)}\ 280 \qquad \textbf{(B)}\ 292 \qquad \textbf{(C)}\ 300 \qquad \textbf{(D)}\ 320 \qquad \textbf{(E)}\ 340</math>
 
  
 
==Problem 2==
 
==Problem 2==

Revision as of 06:57, 10 March 2024

Problem 1

The 2025 AMC 8 is not held yet. Please do not post false problems.

Problem 2

The 2025 AMC 8 is not held yet. Please do not post false problems.

Problem 3

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Problem 4

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Problem 5

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Problem 6

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Problem 7

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Problem 8

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Problem 9

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Problem 10

Problem 11

Problem 12

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Problem 13

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Problem 14

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Problem 15

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Problem 16

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Problem 17

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Problem 18

The 2025 AMC 8 is not held yet. Please do not post false problems.

Problem 19

The 2025 AMC 8 is not held yet. Please do not post false problems.

Problem 20

The 2025 AMC 8 is not held yet. Please do not post false problems.

Problem 21

The 2025 AMC 8 is not held yet. Please do not post false problems.

Problem 22

The 2025 AMC 8 is not held yet. Please do not post false problems.

Problem 23

The 2025 AMC 8 is not held yet. Please do not post false problems.

Problem 24

The 2025 AMC 8 is not held yet. Please do not post false problems.

Problem 25

The 2025 AMC 8 is not held yet. Please do not post false problems.