What is a different way to represent 2×(3)/(8) ? A. 2+(3)/(8) B. 2×(8)/(3) C. 8×(2)/(3) D. (3)/(8)+(3)/(8) E. (3)/(8)×(3)/(8)

Simplify Expression: Simplify the original expression to understand its structure. 2×(3)/(8) simplifies to (6)/(8), which can be further reduced to (3)/(4) Compare Option A: Compare each option to see if it simplifies to (3)/(4). Option A: 2+(3)/(8) simplifies to 2.375, which is not equal to (3)/(4) Compare Option B: Continue comparing options. Option B: 2×(8)/(3) simplifies to (16)/(3), which is not equal to (3)/(4) Compare Option C: Keep comparing the remaining options. Option C: 8×(2)/(3) simplifies to (16)/(3), which is not equal to (3)/(4) Check Option D: Check the next option. Option D: (3)/(8)+(3)/(8) simplifies to (6)/(8), which reduces to (3)/(4) Check Option E: Check the last option. Option E: (3)/(8)×(3)/(8) simplifies to (9)/(64), which is not equal to (3)/(4)

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What is a different way to represent
2×(3)/(8) ?
A.
2+(3)/(8)
B.
2×(8)/(3)
C.
8×(2)/(3)
D.
(3)/(8)+(3)/(8)
E.
(3)/(8)×(3)/(8)

What is a different way to represent $2\times\frac{3}{8}$ ? $\newline$ A. $2+\frac{3}{8}$ $\newline$ B. $2\times\frac{8}{3}$ $\newline$ C. $8\times\frac{2}{3}$ $\newline$ D. $\frac{3}{8}+\frac{3}{8}$ $\newline$ E. $\frac{3}{8}\times\frac{3}{8}$

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Math Problems

Algebra 2

Sum of finite series not start from 1

Full solution

Q. What is a different way to represent

2\times\frac{3}{8}

\newline

2+\frac{3}{8}

\newline

2\times\frac{8}{3}

\newline

8\times\frac{2}{3}

\newline

\frac{3}{8}+\frac{3}{8}

\newline

\frac{3}{8}\times\frac{3}{8}

Simplify Expression: Simplify the original expression to understand its structure. $2\times(3)/(8)$ simplifies to $(6)/(8)$ , which can be further reduced to $(3)/(4)$
Compare Option A: Compare each option to see if it simplifies to $(3)/(4)$ . $\newline$ Option A: $2+(3)/(8)$ simplifies to $2.375$ , which is not equal to $(3)/(4)$
Compare Option B: Continue comparing options. $\newline$ Option B: $2\times(8)/(3)$ simplifies to $(16)/(3)$ , which is not equal to $(3)/(4)$
Compare Option C: Keep comparing the remaining options. $\newline$ Option C: $8\times(2)/(3)$ simplifies to $(16)/(3)$ , which is not equal to $(3)/(4)$
Check Option D: Check the next option. $\newline$ Option D: $(\frac{3}{8})+(\frac{3}{8})$ simplifies to $(\frac{6}{8})$ , which reduces to $(\frac{3}{4})$
Check Option E: Check the last option. $\newline$ Option E: $(\frac{3}{8})\times(\frac{3}{8})$ simplifies to $(\frac{9}{64})$ , which is not equal to $(\frac{3}{4})$