Question

(6х-2у)^2 (0,1-5у)^2 (0,1х-5у)^2 (-6-у)^2 (-8+у)^2

Answer 1

Ответ:

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Объяснение:

Answer 2

Ответ:

1) (6x-2y)^2 = (6x)^2-2*6x*2y+(2y)^2 = 36x^2-24xy+4y^2
2) (0,1-5y)^2 = (1/10-5y)^2 = 0,01-y+25y^2
3) (0,1x-5y)^2 = (1/10 x-5y)^2 = 0,01x^2-xy+25y^2
4) (-6-y)^2 = 36+12y+y^2 = y^2+12y+36
5) (-8+y)^2 = (y-8)^2 = y^2-16y+64.

Answer 3

To simplify the expression, let's expand each term individually and then multiply them together.

(6x - 2y)^2 = (6x - 2y) * (6x - 2y) = 36x^2 - 12xy - 12xy + 4y^2 = 36x^2 - 24xy + 4y^2

(0.1 - 5y)^2 = (0.1 - 5y) * (0.1 - 5y) = 0.01 - 0.5y - 0.5y + 25y^2 = 0.01 - y + 25y^2

(0.1x - 5y)^2 = (0.1x - 5y) * (0.1x - 5y) = 0.01x^2 - 0.5xy - 0.5xy + 25y^2 = 0.01x^2 - xy + 25y^2

(-6 - y)^2 = (-6 - y) * (-6 - y) = 36 + 6y + 6y + y^2 = 36 + 12y + y^2

(-8 + y)^2 = (-8 + y) * (-8 + y) = 64 - 8y + 8y - y^2 = 64 - y^2

Now let's multiply all the expanded terms together:

(36x^2 - 24xy + 4y^2) * (0.01 - y + 25y^2) * (0.01x^2 - xy + 25y^2) * (36 + 12y + y^2) * (64 - y^2)

Expanding this expression further would result in a lengthy polynomial. If you need a specific simplification or further calculation, please let me know.