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The equation x × y = 121 represents all possible factor pairs of the number 121. This includes both integer and fractional solutions that when multiplied together equal 121.
The calculator uses the simple multiplication equation:
Where:
Explanation: The calculator verifies whether the product of the two input values equals 121 and provides the result.
Details: Understanding factor pairs is fundamental in mathematics, particularly in algebra, number theory, and problem-solving. Factor pairs of 121 help in simplifying expressions and solving equations.
Tips: Enter values for x and y (both unitless). The calculator will determine if their product equals 121. Both values must be non-zero.
Q1: What are the integer factor pairs of 121?
A: The integer factor pairs are: 1 × 121 and 11 × 11.
Q2: Are there fractional solutions to x × y = 121?
A: Yes, there are infinite fractional solutions. For example: 0.5 × 242, 2 × 60.5, 4 × 30.25, etc.
Q3: Can negative numbers be solutions?
A: Yes, negative numbers can also be solutions. For example: -1 × -121, -11 × -11.
Q4: How is this equation useful in real life?
A: This type of equation is used in various applications including area calculations, ratio problems, and proportional reasoning.
Q5: What if I get a result that says "not equal to 121"?
A: This means the product of your two numbers does not equal 121. Try different values to find factor pairs that work.