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Which Expressions Are Equivalent To \[2(4F+2G)\] ? Choose 3 Answers: Choose 3 Answers: (Choice A) \[8F+2G\] A \[8F+2G\] (Choice B) \[2F(4 + 2G)\] B \[2F(4 + 2G)\] (Choice C) \[8F+4G\] C \[8F+4G\] (Choice D) \[4(2F+G)\] D \[4(2F+G)\] (Choice E) \[4F+4F+4G\] E \[4F+4F+4G\]. A 8f+2g b 2f(4+2g) c. Which expression are equivalent to 2(4f+2g) ?
Which expressions are equivalent to 2(4f+2g) ? 2 * 4f + 2 * 2g = 8f + 4g. The expressions equivalent to \(2(4f+2g)\) are:
After distributing, 2(4f+2g) simplifies to 8f+4g which is your choice c. Which expression are equivalent to 2(4f+2g) ? Apply the distributive property to the given expression 2(4f + 2g):
The correct answers are c, d, and e. This is equivalent because when you distribute the 2 in the original. Which expressions are equivalent to 2(4f+2g)?
Compare the result (8f + 4g) with the given options: 2 * 4f + 2 * 2g = 8f + 4g. Now, let's compare this simplified expression with the provided options:
Which expressions are equivalent to 2(4f+2g) ? The expressions equivalent to \(2(4f+2g)\) are: A) $8f + 2g$ b) $2f(4 + 2g)$ c) $8f + 4g$ d).
