Pregunta
O. Prove that the following expressions are frue, by using the distribultre propeny
a.
b.
c.
Use zero as the idenify element of addifion and
a.
b.
c.
Ask by Reeves Higgins. in South Africa
Jan 23,2025
Solución de inteligencia artificial de Upstudy
Respuesta verificada por el tutor
Responder
All three expressions are true based on the distributive property.
a.
b.
c.
Solución
To prove the given expressions using the distributive property, we will apply the property that states:
Let’s go through each expression step by step.
a. Prove that
- Start with the left side:
. - By the distributive property, we can expand this as:
- Therefore, the expression is true.
b. Prove that
This expression seems to have a typographical error. It should likely be
. Assuming this correction, we proceed:
- Start with the left side:
. - By the distributive property, we can expand this as:
- Therefore, the expression is true.
c. Prove that
- Start with the left side:
. - By the distributive property, we can expand this as:
- Therefore, the expression is true.
Conclusion
All three expressions have been proven true using the distributive property. The key steps involved applying the property correctly to expand the left-hand side of each equation into the right-hand side.
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Beyond the Answer
Let’s have some fun with distribution!
First off, the distributive property tells us that when you multiply a number by a sum, you can distribute that multiplication across each term of the sum. So for
, you’re essentially saying, “Hey, I can do
and
separately and then add them.” And voila! That proves
is true.
Now, let’s take a look at
. Using the same logic, you’d get
and
. When you put those together, you’re confirming that distribution works just as beautifully here too! So,
holds true as well.
However, while diving into
, it looks a bit tricky since we typically don’t write equations that way. It seems like we’re mixing variables and expressions, which may lead to some misunderstanding! The key focus should remain consistent on how we express the relationships instead of mixing formats wildly.
So, let’s keep this math adventure thrilling and accurate! Always remember the power of distribution—you got this!
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