Question

C ^50×c^11/(c^20)^2×(c^2)^5=​

Answer 1

Ответ: с¹¹.

Пошаговое объяснение:

Числитель:

с⁵⁰*с¹¹=с⁶¹.

Знаменатель:

с⁴⁰*с¹⁰=с⁵⁰.

с⁶¹/с⁵⁰=с¹¹

Answer 2

To simplify the expression:

C^50 * c^11 / (c^20)^2 * (c^2)^5

First, let's apply the rules of exponents:

1. C^50 * c^11 = C^(50+11) = C^61

Now, let's simplify the denominator:

2. (c^20)^2 = c^(20*2) = c^40
3. (c^2)^5 = c^(2*5) = c^10

Now, we can rewrite the expression with the simplified values:

C^61 / c^40 * c^10

Now, apply the rule of exponents for division (subtract the exponents):

C^(61 - 40 + 10)

Now, simplify the exponents:

C^31

So, the simplified expression is:

C^31