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nexus9112 [7]
2 years ago
6

One factor of the polynomial is . which expression represents the other factor, or factors, of the polynomial?

Mathematics
2 answers:
stich3 [128]2 years ago
7 0

Your question was incomplete. Please refer the content below:

One factor of a polynomial is (x+1) . which expression represents the other factor, or factors, of the polynomial 2 x² + 3 x + 1 ?

We get that if one factor of the polynomial 2 x² + 3 x + 1 is (x+1), then the other factor is (2x+1).

Factor means that we have to split an expression into multiple values and make the power of the variable linear.

For a quadratic equation, there will be 2 factors.

We have the polynomial

2 x² + 3 x + 1

Using middle term splitting, we get that:

= 2 x² + 2 x + x + 1

Taking common factor:

= 2 x ( x + 1) + 1 (x + 1)

= (2 x + 1)( x + 1)

Therefore, we get that if one factor of the polynomial 2 x² + 3 x + 1 is (x+1), then the other factor is (2x+1).

Learn more about polynomials here:

brainly.com/question/4142886

#SPJ4

arsen [322]2 years ago
6 0

Answer:

One factor of the polynomial is (x+1) . which expression represents the other factor, or factors, of the polynomial 2x^2 + 3x+1?

Factors means splitting one value in multiplicative values like if we take an equation like 2x^2 + 3x + 1

Then we can divided these equation in two parts like

2X^2 + 3x +1

= 2x^2 + 2x+x+1

= 2x^2+x+2x+1

=x(2x+1)+1(2x+1)

= (2x+1)(x+1)

So if again we multiply these two factor it will give 2x^2+3x+1 so form here we can say that (2x+1) and (x+1) are the two factors of 2x^2 + 3x+ 1

Kniw more about “Factors” here: brainly.com/question/28315959

#SPJ4

Disclaimer: the question was given incomplete on the portal. Here is the Complete Question.

Question: One factor of a polynomial is (x+1) . which expression represents the other factor, or factors, of the polynomial 2x^2 + 3x + 1 ?

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What is the sum of the rational expressions below? x/2 + 7/9x
trapecia [35]

Answer:

\frac{9\,x^2+14}{18\,x}

Step-by-step explanation:

Recall that fractions can be combined ONLY if they have the SAME denominator. Therefore, in order to combine the fractions given, we need to first write them with a same common denominator. For such, we study the factors that each denominator has, and use them to create the Greatest Common Factor of the two denominators. That is going to be the common denominator we need to use in order to express our fractions and be able to combine them.

The first fraction (\frac{x}{2}) has only the factor "2" in the denominator, so we need to include it in our collection of greatest common factors.

The second fraction (\frac{7}{9x}) has the factors: 3^2 and x, which we need to include in our greatest common factor.

Therefore our greatest common factor consists of the product:

2\,*\,3^2\,*\,x=18\,x

That means that we need to re-write our original fractions with this denominator. We do such by multiplying both, numerator and denominator of each rational expression by the appropriate factors that would generate the denominator "18 x":

To obtain such, we need to multiply numerator and denominator of the first fraction (\frac{x}{2}) by: "9 x" (leading to our goal of getting "18 x" in the denominator):

\frac{x*9\,x}{2*9\, x} =\frac{9\,x^2}{18\,x}

Now, we need to multiply numerator and denominator of the second fraction (\frac{7}{9x}) by: "2" (leading to our goal of getting "18 x" in the denominator):

\frac{7\,*\,2}{9\, x\,*\,2} =\frac{14}{18\,x}

So, now our fractions can be combined by direct addition of their numerators:

\frac{9\,x^2}{18\,x}+\frac{14}{18\,x}=\frac{9\,x^2+14}{18\,x}

6 0
3 years ago
The exchange rate is: £1 = €1.12. How much £ would I get for €336
SVETLANKA909090 [29]
£1 = € 1.12
£ x = € 336

Create proportions
Cross multiply
Divide
You will eventually find the answer

Proportions
\frac{1}{1.12} =  \frac{x}{336}

cross multiply
336 = 1.12x

Divide to isolate x
\frac{336}{1.12} =  \frac{1.12x}{1.12}
1.12 and 1.12 cancels out

300 = x

£300 = €336
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Two numbers close to 8.4
Katena32 [7]

Answer:

8, 9

Step-by-step explanation:

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Answer:  B. Probability

For example, let's say you want to know the probability of flipping tails.

There's 1 way to get tails out of 2 sides total. So 1/2 = 0.5 is the probability of flipping tails.

We define "success" as "getting tails".

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