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Basile [38]
3 years ago
15

Esmerelda and Brittany are at the library working on their algebra homework. Esmerelda is 7/9 done with her homework, and Britta

ny is 31/36 done with the same work. They want to compare these fractions to know who is closer to being done, but they know they cannot compare the fractions until they have the same denominator. What are these two fractions rewritten with a common denominator?
Mathematics
2 answers:
vfiekz [6]3 years ago
8 0

7/9= 28/36

28/36 < 31/36

(7/9 < 31/36)

aivan3 [116]3 years ago
7 0

Answer: The two fractions with a common denominator would be

\dfrac{28}{36}\ and\ \dfrac{31}{36}

Step-by-step explanation:

Since we have given that

Part of work done by Esmerelda with her homework = \dfrac{7}{9}

Part of work done by Brittany with her homework = \dfrac{31}{36}

We need to rewritten with common denominator.

As we know that

L.C.M. of 9 and 36 = 36

So, \dfrac{7}{9} can be rewritten as

\dfrac{7\times 4}{9\times 4}=\dfrac{28}{36}

and other fraction is already written with denominator 36.

So, the two fractions with a common denominator would be

\dfrac{28}{36}\ and\ \dfrac{31}{36}

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Answer: x = 15.035677095729 approximately

Round this however you need to.

=================================================

Explanation:

I'm assuming you want to find the value of x, which your diagram is showing to be the length of segment QR.

If so, then we'll need to find the measure of angle Q first. Using the law of sines, we get the following:

sin(Q)/q = sin(R)/r

sin(Q)/PR = sin(R)/PQ

sin(Q)/13 = sin(85)/19

sin(Q) = 13*sin(85)/19

sin(Q) = 0.6816068987

Q = arcsin(0.6816068987) ... or ... Q = 180-arcsin(0.6816068987)

Q = 42.9693397461 ... or ... Q = 137.0306602539

These values are approximate.

----------------

Now if Q = 42.9693397461 approximately, then angle P is

P = 180-Q-R

P = 180-42.9693397461-85

P = 52.0306602539

Similarly, if Q = 137.0306602539 approximately, then,

P = 180-Q-R

P = 180-137.0306602539-85

P = -42.0306602539

A negative angle is not possible, so we'll ignore Q = 137.0306602539

----------------

The only possible value of angle P is approximately P = 52.0306602539

Let's apply the law of sines again to find side p, aka segment QR

sin(P)/p = sin(R)/r

sin(P)/QR = sin(R)/PQ

sin(52.0306602539)/x = sin(85)/19

19*sin(52.0306602539) = x*sin(85)

19*sin(52.0306602539)/sin(85) = x

x = 15.035677095729

This value is approximate.

Round this value however you need to.

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