Express the following in power notation -8 ÷ 343

Answers

Answer 1
Answer:

Final answer:

The given expression -8 ÷ 343 can situationaly be written in power notation as -8 ÷ 7^3. This transformation changes '343' to '7^3' since 343 is 7 cubed.

Explanation:

The expression -8 ÷ 343 cannot be directly written in 'power notation', as the concept of'power notation' commonly refers to writing an expression in the form of a base value raised to an exponent.

Power notation is typically represented as a^n, where 'a' is the base and 'n' is the exponent. However, '343' can be written in power notation since it is 7 cubed (7^3).

So, while we should clarify the details, one way to write the expression could be -8 ÷ 7^3.

Learn more about Power notation here:

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Answer 2
Answer:

Answer:?

Step-by-step explanation:?


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Answers

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Answers

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Hope this helps.

Name the property shown. 4 + 0 = 4 1Commutative Property of Multiplication 2.Identity Property of Addition 3.Commutative Property of Addition 4.Associative Property of Addition

Answers

That is Identity Property of Addition.

Identity Property is a property that states that the sum of any number and zero is always the number you added to zero. This is also the case for multiplication by instead of adding zero, you are multiplying by one.

Hope this helps!


It is 2. Identity Property of Addition. The Identity Property of Zero, also called the Additive Identity Property, states that if you add 0 to any number, the result will be that number. ... Think about it: when you add or subtract zero from the number, it retains its identity...it doesn't change! It works for all real numbers (and on variables).

2^4x2^4x2^4 as any rule that has to be applied.​

Answers

2^4x2^4x2^4 = 16x16x16 = 2^12 or 4096

Can you help me solve for z

Show your work please

Answers

Answer:

z = (3R)/(2xy^2)

Step-by-step explanation:

R = (2)/(3)xy^2z

(2)/(3)xy^2z = R

(3)/(2xy^2) * (2)/(3)xy^2z = (3)/(2xy^2) * R

z = (3R)/(2xy^2)