Math

3. A rigorous and logical demonstration that a statement or theorem is true, typically using axioms and previously proven results as a basis.
4. The inverse operation of exponentiation; it tells you what exponent is needed to produce a certain number.
7. A mathematical function in the form of f(x) = a^x, where ‘a’ is a positive constant and ‘x’ is a variable.
9. A statement in mathematics that has been proven to be true using a mathematical proof.
10. An equation that contains exponential expressions, such as “a^x = b,” where ‘a’ and ‘b’ are constants.
12. The set of all possible input values for a mathematical function.
13. The set of all possible output values for a mathematical function.
14. The logarithm with base ‘e,’ denoted as “ln,” often used in mathematical and scientific contexts.
15. The logarithm with base 10, often denoted as “log” without a base, frequently used in various calculations.

1. A statement or claim in mathematics that may or may not be true, often used as a starting point for mathematical reasoning.
2. An exponential function in which the base is greater than 1, leading to exponential growth as ‘x’ increases.
5. An equation that contains logarithmic expressions, such as “log_a(b) = x,” where ‘a’ is the base, ‘b’ is the argument, and ‘x’ is the solution.
6. An exponential function in which the base is between 0 and 1, resulting in exponential decay as ‘x’ increases.
8. The number that represents the power to which a base is raised in an exponentiation, as in “a^x,” where ‘x’ is the exponent.
11. The number raised to a certain power in an exponentiation, as in “a^x,” where ‘a’ is the base.