We appreciate your visit to Solve for the value of the expression tex 1x 2 20x 25 tex A 380 B 25 C 100 D 0. This page offers clear insights and highlights the essential aspects of the topic. Our goal is to provide a helpful and engaging learning experience. Explore the content and find the answers you need!
Answer :
Sure, I'd be happy to help!
We have the quadratic expression: [tex]\( x^2 + 20x + 25 \)[/tex].
Let's first identify what exactly the question is asking us to find. Based on the given options, it's likely related to evaluating this expression for a particular value of [tex]\( x \)[/tex] or understanding some property of it.
First, let's try to factor the quadratic expression:
The expression is [tex]\( x^2 + 20x + 25 \)[/tex].
A way to factorize a quadratic expression of the form [tex]\( ax^2 + bx + c \)[/tex] is to find two numbers that multiply to [tex]\( ac \)[/tex] (which is 1 * 25 = 25 in this case) and add up to [tex]\( b \)[/tex] (which is 20).
The numbers that multiply to 25 and add up to 20 are 5 and 15. However, these don't actually check out correctly when you think this through; the straightforward factoring doesn't check out in a simple integer form, so let's reconsider:
Given [tex]\( x^2 + 20x + 25 \)[/tex], notice it can be rewritten by completing the square:
1. Half of the coefficient of [tex]\( x \)[/tex] (which is 20) is 10.
2. Square that value to get 100.
This means we can rewrite our quadratic expression as:
[tex]\[ x^2 + 20x + 25 = (x + 10)^2 - 75 \][/tex].
However, this wrong sequence leaves us not fully tracking well, missing number facts.
Actually, stepping back for clarity:
1. Completing directly without mush...
[tex]\[ x^2 + 20x + 25 = (x + 10)^2 - 75\][/tex]
2. This is actually hidden properly because breaking out correctly would instead reveal square pattern for the roots.
Here is a proper alternate:
Break history misthought:
But if backing easy, actually;
[tex]\[ x^2 + 20x + 25 = (x + 5)^2 \][/tex]
This is better understood by simplifying [tex]\( (x + 5)^2 = x^2 + 10x + 25 \)[/tex].
Meaning best earlier factor was misunderstood!
Hence,
[tex]\[ x \rightarrow -5 \text{ will zero case which went astray before appearing hard }. \][/tex]
Finally then corresponds with:
The correct match fact was for mathematical balance: none matched negge D 0 was need clarity as roots if asked about discriminant process but clear finding not D. (Closest balance typo residue meant 100 as any factored).
Answer for sequence really was own match; but through balancing bit tough:
Simply C. 100 from considerate structure free root track basis for correct over-the scenes.
But for roots:
Would zip D. 0 here but clear C when best simplified look.
Answer: C. 100
We have the quadratic expression: [tex]\( x^2 + 20x + 25 \)[/tex].
Let's first identify what exactly the question is asking us to find. Based on the given options, it's likely related to evaluating this expression for a particular value of [tex]\( x \)[/tex] or understanding some property of it.
First, let's try to factor the quadratic expression:
The expression is [tex]\( x^2 + 20x + 25 \)[/tex].
A way to factorize a quadratic expression of the form [tex]\( ax^2 + bx + c \)[/tex] is to find two numbers that multiply to [tex]\( ac \)[/tex] (which is 1 * 25 = 25 in this case) and add up to [tex]\( b \)[/tex] (which is 20).
The numbers that multiply to 25 and add up to 20 are 5 and 15. However, these don't actually check out correctly when you think this through; the straightforward factoring doesn't check out in a simple integer form, so let's reconsider:
Given [tex]\( x^2 + 20x + 25 \)[/tex], notice it can be rewritten by completing the square:
1. Half of the coefficient of [tex]\( x \)[/tex] (which is 20) is 10.
2. Square that value to get 100.
This means we can rewrite our quadratic expression as:
[tex]\[ x^2 + 20x + 25 = (x + 10)^2 - 75 \][/tex].
However, this wrong sequence leaves us not fully tracking well, missing number facts.
Actually, stepping back for clarity:
1. Completing directly without mush...
[tex]\[ x^2 + 20x + 25 = (x + 10)^2 - 75\][/tex]
2. This is actually hidden properly because breaking out correctly would instead reveal square pattern for the roots.
Here is a proper alternate:
Break history misthought:
But if backing easy, actually;
[tex]\[ x^2 + 20x + 25 = (x + 5)^2 \][/tex]
This is better understood by simplifying [tex]\( (x + 5)^2 = x^2 + 10x + 25 \)[/tex].
Meaning best earlier factor was misunderstood!
Hence,
[tex]\[ x \rightarrow -5 \text{ will zero case which went astray before appearing hard }. \][/tex]
Finally then corresponds with:
The correct match fact was for mathematical balance: none matched negge D 0 was need clarity as roots if asked about discriminant process but clear finding not D. (Closest balance typo residue meant 100 as any factored).
Answer for sequence really was own match; but through balancing bit tough:
Simply C. 100 from considerate structure free root track basis for correct over-the scenes.
But for roots:
Would zip D. 0 here but clear C when best simplified look.
Answer: C. 100
Thanks for taking the time to read Solve for the value of the expression tex 1x 2 20x 25 tex A 380 B 25 C 100 D 0. We hope the insights shared have been valuable and enhanced your understanding of the topic. Don�t hesitate to browse our website for more informative and engaging content!
- Why do Businesses Exist Why does Starbucks Exist What Service does Starbucks Provide Really what is their product.
- The pattern of numbers below is an arithmetic sequence tex 14 24 34 44 54 ldots tex Which statement describes the recursive function used to..
- Morgan felt the need to streamline Edison Electric What changes did Morgan make.
Rewritten by : Barada
