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Which expression shows the first step in applying the distributive property to
6(8-3)?
A.
6.8 +6
B.
1 2 3
(6 - 8) (6-1
-
o D. 6.8-6. 1 / 3
C.
6
- 6-8

Which expression shows the first step in applying the distributive property to 683 A 68 6 B 1 2 3 6 8 61 o D 686 1 3 C 6 68 class=

Respuesta :

Answer:

Answer: Option D

Answer: Option DStep-by-step explanation:

• In distributive property, we multiply the factor to each term in the bracket. So that the reverse is true.

Take an example;

[tex] \dashrightarrow \: { \rm{x(y + z)}}[/tex]

• To apply distributive property, mulyiply both y and z by x following the addition operation.

summary:

[tex] \dashrightarrow \: { \rm{xy + xz}}[/tex]

→ The expression above is the expansion using distributive property.

• Back to the question, we are given a factorised expression;

[tex]{ \rm{6(8 - \frac{1}{3} )}} \\ [/tex]

• To apply the distributive property, multiply 8 and ⅓ by 6:

[tex] \dashrightarrow \: { \boxed{ \boxed{ \rm{ \: (6 \: • \: 8 - 6 \: • \: \frac{1}{3}) }}}} \\ [/tex]
the answer is D ^^ what that person said

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