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Olenka [21]
2 years ago
9

Tyrone factored the polynomial completely. What is the value of B? 12x4 30x3 4x2 10x Ax(Bx2 1)(2x 5) 2 3 5 6.

Mathematics
2 answers:
Fantom [35]2 years ago
6 0

On comparing with the equation, the value of B is 3.

The correct option is B.

Given

Tyrone factored the polynomial completely.

\rm 12x^4+30x^3+4x^2+10x

<h3>Factorization;</h3>

Factorization is nothing but writing a number as the product of smaller numbers.

The factors of the polynomial are;

\rm 12x^4+30x^3+4x^2+10x\\\\2x(6x^3+15x^2+2x+5)\\\\2x(3x^2(2x+5)+1(2x+5))\\\\2x(3x^2+1)(2x+5)

On comparing with the equation;

\rm 2x(3x^2+1)(2x+5)=Ax(Bx^2+1)(2x+5)\\\\B=3

Hence, the value of B is 3.

To know more about factorization click the link given below.

brainly.com/question/17595467

matrenka [14]2 years ago
4 0

Answer:

3

Step-by-step explanation:

2022

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Because when two triangles are congruent their corresponding parts are equal.

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All these options are congruent by CPCT.

Side QR is congruent to TU.

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Angle S is Congruent to Angle V.

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The meaning of congruency of shapes is that the two or many more shapes are identical.


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An airplane flies due north from ikeja airport for 500km.It then flies on a bearing of 060 from a further distance of 300km befo
Nata [24]

Answer:

482 km

63.94 degrees

Step-by-step explanation:

to solve this question we will use the cosine rule. For starters, draw your diagram. From point A, up north is 500km and 060 from there, another 300. If you join the point from the road junction back to the starting point, yoou have a triangle.

Cosine rule states that

C = \sqrt{A^{2} + B^{2} -2AB   cos(c)  }

where both A and B are the given distances, 500 and 300 respectively, C is the 3rd distance we're looking for and c is the given angle, 060

solving now, we have

C = \sqrt{500^{2} + 300^{2} -2 * 500 * 300 cos(60)  }

C = \sqrt{250000 + 90000 - [215000   cos(60)  }]

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C = \sqrt{340000 - [107500  }]

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C = 482 km

The bearing can be gotten by using the Sine Rule.

\frac{sina}{A} = \frac{sinc}{C}

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sina = \frac{500 sin60}{482}

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