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Ask by Cross Murphy. in South Africa
Mar 24,2025

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Tutor-Verified Answer

Answer

Here are the simplified forms of the given expressions:
  1. (g)
  2. (h)
  3. (i)
  4. (j)
  5. (k)
  6. (l)
  7. (m)
  8. (n)
  9. (o)
  10. §
  11. (q)
  12. ®
  13. (s)
  14. (t)
  15. (u)
  16. (v)
  17. (w)
  18. (x)
If you need further assistance or additional simplifications, feel free to ask!

Solution

Let’s simplify each of the given expressions step by step. I will provide the content for each expression first and then call the appropriate tool to simplify them.
  1. (g)
  2. (h)
  3. (i)
  4. (j)
  5. (k)
  6. (l)
  7. (m)
  8. (n)
  9. (o)
  10. §
  11. (q)
  12. ®
  13. (s)
  14. (t)
  15. (u)
  16. (v)
  17. (w)
  18. (x)
Now, I will call the tool to simplify all these expressions in parallel.
Simplify the expression by following steps:
  • step0: Solution:

    Calculate or simplify the expression .
    Simplify the expression by following steps:
  • step0: Solution:

    Calculate or simplify the expression .
    Simplify the expression by following steps:
  • step0: Solution:

    Calculate or simplify the expression .
    Simplify the expression by following steps:
  • step0: Solution:

    Calculate or simplify the expression .
    Simplify the expression by following steps:
  • step0: Solution:

    Calculate or simplify the expression .
    Simplify the expression by following steps:
  • step0: Solution:

    Calculate or simplify the expression .
    Simplify the expression by following steps:
  • step0: Solution:

    Calculate or simplify the expression .
    Simplify the expression by following steps:
  • step0: Solution:

    Calculate or simplify the expression .
    Simplify the expression by following steps:
  • step0: Solution:

    Calculate or simplify the expression .
    Simplify the expression by following steps:
  • step0: Solution:

    Calculate or simplify the expression .
    Simplify the expression by following steps:
  • step0: Solution:

    Calculate or simplify the expression .
    Simplify the expression by following steps:
  • step0: Solution:

    Calculate or simplify the expression .
    Simplify the expression by following steps:
  • step0: Solution:
  • step1: Add the terms:

    Calculate or simplify the expression .
    Simplify the expression by following steps:
  • step0: Solution:

    Calculate or simplify the expression .
    Simplify the expression by following steps:
  • step0: Solution:

    Calculate or simplify the expression .
    Simplify the expression by following steps:
  • step0: Solution:

    Calculate or simplify the expression .
    Simplify the expression by following steps:
  • step0: Solution:

    Calculate or simplify the expression .
    Simplify the expression by following steps:
  • step0: Solution:

    Here are the simplified results for each expression:
  1. (g) simplifies to
  2. (h) remains
  3. (i) remains
  4. (j) remains
  5. (k) remains
  6. (l) simplifies to
  7. (m) simplifies to
  8. (n) simplifies to
  9. (o) simplifies to
  10. § simplifies to
  11. (q) simplifies to
  12. ® simplifies to
  13. (s) simplifies to
  14. (t) simplifies to
  15. (u) simplifies to
  16. (v) simplifies to
  17. (w) simplifies to
  18. (x) simplifies to
If you need further assistance or additional simplifications, feel free to ask!

Answered by UpStudy AI and reviewed by a Professional Tutor

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Mind Expander

Did you know that factoring polynomials has roots in ancient mathematics? The concept of simplifying expressions dates back to Babylonian times as early as 2000 BC, where scribes used geometric methods to solve polynomial problems. Fast forward to the Renaissance, and mathematicians like Francesco Viete developed symbolic algebra, paving the way for the techniques we use today in algebra.
Factoring isn’t just a classroom exercise—it’s a skill that pops up in real-life scenarios like physics, engineering, and even economics! Engineers leverage polynomials when designing structures, often needing to solve equations to calculate stress or load factors. In finance, economists use polynomial functions to model and predict behaviors in markets, making it essential for strategic decision-making.

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