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Flura [38]
4 years ago
13

Two sides of a triangle have the same length. The remaining side is one third as long as each of the other sides. If the perimet

er of the triangles is 315cm, what is the length of each side?
Mathematics
1 answer:
mixas84 [53]4 years ago
4 0

Answer:

Therefore the length of each sides of a triangle are 135 cm , 135 cm and 45 cm.

Step-by-step explanation:

Let the two sides of a triangle having same length be 'x' cm

According to given condition the third side will be \dfrac{x}{3}

Perimeter of the triangle = 315 cm.

To Find:

what is the length of each side =?

Solution:

Let we name the triangle as ΔABC having sides

AB = AC = x

BC=\dfrac{x}{3}

We know that very Perimeter of a Triangle is given by the sum of all the sides,

\textrm{Perimeter of a Triangle ABC}=AB+BC+AC

Substituting the values we get

315=x+\dfrac{x}{3}+x=\dfrac{7x}{3}\\\\x=\dfrac{945}{7}=135\\\\\therefore x=135\ cm

substituting 'x' for the third side we get

BC=\dfrac{135}{3}=45\ cm

Therefore,

AB = AC = 135\ cm

BC=45\ cm

Therefore the length of each sides are 135 cm , 135 cm and 45 cm.

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Choose the correct sum of the polynomials (6x3 − 8x − 5) (3x3 6x 2). 9x3 − 2x − 3 3x3 2x 3 3x3 − 2x − 3 9x3 14x 3.
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Like terms have the same variable and power. The sum of the two polynomials (6x^3 -8x -5)+(3x^3+6x+2) is 3x^3 -2x -3.

<h3>What are Like terms?</h3>

Like terms are those terms that are having the same variables, also the variables are of the same order as well.

for example, 25x and 5x are like terms; 30xy and 7xy are like terms, 9x³ and 4x² are not like terms, etc.

We know that in order to find the sum of the two polynomials we need to add or subtract the like terms, therefore, the sum of the polynomials can be done as,

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Learn more about Like Terms:

brainly.com/question/2513478

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