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I have a question that came up on my homework. 5^1 + 10^1= 15^1 but 5^2 + 10^2 ≠15^2 How are these not equal?
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5^2 = 25, 10^2 = 100, so the anser to the left side is 125 15^2 is 225
In general a^2 + b^2 is not equal to (a+b)^2. There may be the odd example where it’s true but it’s not generalizable to all numbers. Remember order of operations. Squaring a and b and then adding the result vs. adding them and then squaring the result is not the same set of operations the exponent is always applied before adding.
Thanks!
The reason why 10^1 + 5^1 = 15^1 works is because you’re only raising each number to the power of 1 so you’re not changing the value of 10, 5, or 15, so it’s a matter of 10 + 5 = 15
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