The expression you provided seems to have some typographical errors. However, I'll try to interpret it as "x^2y^5 + x^4".

Here are the steps to factor the expression:

1. Identify the common factors: The common factor in both terms is 'x'. The smallest power of 'x' in both terms is 2, so 'x^2' is the common factor.

2. Factor out the common factor: When we factor 'x^2' out of each term, we get:

x^2(y^5 + x^2)

So, the factored form of the expression "x^2y^5 + x^4" is "x^2(y^5 + x^2)".

Question

The expression you provided seems to have some typographical errors. However, I'll try to interpret it as "x^2y^5 + x^4".

Here are the steps to factor the expression:

1. Identify the common factors: The common factor in both terms is 'x'. The smallest power of 'x' in both terms is 2, so 'x^2' is the common factor.

2. Factor out the common factor: When we factor 'x^2' out of each term, we get:

x^2(y^5 + x^2)

So, the factored form of the expression "x^2y^5 + x^4" is "x^2(y^5 + x^2)".

Knowee AI · Accepted Answer

The expression you provided seems to have some typographical errors. However, I'll try to interpret it as "x^2y^5 + x^4".

Here are the steps to factor the expression:

1. Identify the common factors: The common factor in both terms is 'x'. The smallest power of 'x' in both terms is 2, so 'x^2' is the common factor.

2. Factor out the common factor: When we factor 'x^2' out of each term, we get:

x^2(y^5 + x^2)

So, the factored form of the expression "x^2y^5 + x^4" is "x^2(y^5 + x^2)".

Factor the expression completely.x, squared, y, to the power 5 , plus, x, to the power 4x 2 y 5 +x 4