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schepotkina [342]
4 years ago
12

If a || b and _____, then a || c.

Mathematics
1 answer:
OLEGan [10]4 years ago
7 0
<h2>Hello!</h2>

The answer is:

The correct option, is the second option:  

b || c ( b and c are parallel).

<h2>Why?</h2>

To solve the problem, let's remember the following relationship:

If:

a=b

and

b=c

Then:

a=c

So, from the statement we know that a and b are parallel (a || b), so, if a and c are parallel ( a || c) it means that b and c are parallel ( b || c).

Hence, the correct option is:

The second option, b || c ( b and c are parallel)

Have a nice day!

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Balu had a collection of coins. 1/2 of the coins are from asian countries, 1/3 of them from european countries, 36 are from amer
Georgia [21]

The total number of coins Balu had in his collection was <u>216 coins</u>, computed using the linear equation in one variable, <u>x = x/2 + x/3 + 36</u>.

Asian coins were 1/2 a fraction of this, that is, (1/2)*216 = <u>108 coins</u>.

We assume the total coins with Balu to be x.

The fraction of coins from Asian countries = 1/2.

Thus, the number of coins from the Asian countries = 1/2 of x = x/2.

The fraction of coins from European countries = 1/3.

Thus, the number of coins from the European countries = 1/3 of x = x/3.

The number of coins from America = 36.

Thus, the total number of coins = x/2 + x/3 + 36.

But, we assumed that the total number of coins is x.

Thus, we get a linear equation in one variable as follows:

x = x/2 + x/3 + 36.

We solve this equation as follows:

x = x/2 + x/3 + 36,

or, x - x/2 - x/3 = 36,

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Thus, the total number of coins Balu had in his collection was <u>216 coins</u>, computed using the linear equation in one variable, <u>x = x/2 + x/3 + 36</u>.

Asian coins were 1/2 a fraction of this, that is, (1/2)*216 = <u>108 coins</u>.

Learn more about fractions at

brainly.com/question/2929160

#SPJ4

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