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which statements are true about the fully simplified product of (b – 2c)(–3b c)? check all that apply. the simplified product has 2 terms. the simplified product has 4 terms. the simplified product has a degree of 2. the simplified product has a degree of 3. the simplified product has a degree of 4. the simplified product, in standard form, has exactly 2 negative terms.

Answer :

nobillionaireNobley
[tex](b-2c)(-3b+c)=-3 b^{2} +bc+6bc-2 c^{2} =-3 b^{2} +7bc-2 c^{2}[/tex]
The simplified product has a degree of 2.
The simplified product, in standard form has exactly 2 negative terms.
abidemiokin

The statements that are true about the fully simplified product of the expression is the simplified product, in standard form, has exactly 2 negative terms.

Product of expressions

Expressions can be multiplied with each other using the distributive law.

Given the expression

(b – 2c)(–3b + c)

Expand the parenthesis

b(-3b) + bc -2c(-3b) - 2c (c)

-3b² + bc + 6bc - 2c²

Simplify to have

-3b² + 7bc - 2c²

Hence the statements that are true about the fully simplified product of the expression is the simplified product, in standard form, has exactly 2 negative terms.

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