Answer:
Explanation:
To solve the expression 33x^4 + 22y^3z, we need to simplify it as much as possible. Let's break it down step-by-step:
1. In the term 33x^4, the variable is x raised to the power of 4. This means we multiply x by itself four times. So, 33x^4 simplifies to 33 * x * x * x * x, which can be written as 33x^4.
2. In the term 22y^3z, we have two variables: y raised to the power of 3 and z. This means we multiply y by itself three times and then multiply the result by z. So, 22y^3z simplifies to 22 * y * y * y * z, which can be written as 22y^3z.
3. Now, we can combine the two simplified terms: 33x^4 + 22y^3z. Since there are no like terms, we cannot simplify any further.
Therefore, the expression 33x^4 + 22y^3z cannot be further simplified or reduced. It is the final answer.
Remember, this answer assumes that x, y, and z are variables and not specific numbers. If x, y, or z have specific values assigned to them, you can substitute those values into the expression and evaluate it further.