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Solution:
axy^2 + 3x + 2a^2y^2 + 6a
Let’s rearrange the polynomials
2a^2y^2 + axy^2 + 6a + 3x
Factor by grouping
(2a^2y^2 + axy^2) + (6a + 3x)
Factor out the common
(2a^2y^2 + axy^2) = ay^2
(6a + 3x) = 3
Then
ay^2 (2a + x)
3 (2a + x)
Therefore, the factor of axy^2 + 3x + 2a^2y^2 + 6a is (ay^2 + 3) (2a + x)
Hope this will help.
axy^2 + 3x + 2a^2y^2 + 6a
Let’s rearrange the polynomials
2a^2y^2 + axy^2 + 6a + 3x
Factor by grouping
(2a^2y^2 + axy^2) + (6a + 3x)
Factor out the common
(2a^2y^2 + axy^2) = ay^2
(6a + 3x) = 3
Then
ay^2 (2a + x)
3 (2a + x)
Therefore, the factor of axy^2 + 3x + 2a^2y^2 + 6a is (ay^2 + 3) (2a + x)
Hope this will help.
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