Ascending powers in math refer to a mathematical concept where a number is raised to a progressively higher exponent. For example, ascending powers of 2 would be 21, 22, 23, and so on.
To solve ascending powers, you can use the rule that states am * an = am+n. This means that if you have an ascending power like 23, you can break it down to 22 * 21, which equals 4 * 2 = 8.
The pattern in ascending powers is that the base number remains the same, and the exponent increases by 1 each time. For example, in ascending powers of 3, the pattern would be 31, 32, 33, and so on.
The main difference between ascending and descending powers is the direction in which the exponent increases or decreases. Ascending powers have a progressively higher exponent, while descending powers have a progressively lower exponent.
Ascending powers are used in various applications, such as in computing exponential growth and decay in finance or population growth. They are also used in scientific fields like physics and chemistry to calculate exponential functions and rates of change.