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3 years ago

What does 5/15 equal

2 answers:

3 0

Because 5/15 is not a simplified fraction, seeing that its numerator and denominator both have a common factor, you can simplify it to find an equivalent fraction. To do this, divide 5 from the numerator and denominator and then you would get a result of 1/3.

elena-s [515]3 years ago

3 0

In terms of equivalent fractions, once $\frac{5}{15}$ is simplified by divided both the numerator and denominator by a common factor (which in this case would be 5) then your simplified fraction would be: $\frac{1}{3}$ .

But 5/15 when you're dividing would equal a repeating decimal. 0.3333333333333333333333333333

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-29=5u+6-12u solve for you

scoray [572]

Answer:

u=5

Step-by-step explanation:

5u+6-12u=-29

5u-12u+6=-29

-7u+6=-29

-7u=-29-6

-7u=-35

-7u/-7=-35/-7

u=-35/-7

u=5

3 0

2 years ago

Read 2 more answers

Plz help me my teacher has been gone on military leave and I'm totally lost

Degger [83]

Hey!

Hope this helps...

~~~~~~~~~~~~~~~~~~~~~~~

The Domain: F

The Range: A

X-intercept: C

Y-intercept: D

the functional value: G

Increasing: B

Decreasing: E

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6 0

2 years ago

2% of the ducks in a pond have a fluffy tail. If 4 ducks have a fluffy tail, how many ducks are in the pond. Please answer best

loris [4]

Answer:

200

Step-by-step explanation:

just look up 2% of 4 is what and you will get the same answer

3 0

3 years ago

PLEASE HELPPPPP!!!!!!!!! (show work if you can)

Kryger [21]

Answer:

$180x^4y^3z^2$

Step-by-step explanation:

Start by finding the LCM of the coefficients of each polynomial:

$LCM(12,18,30)=180$

Next, to find the least common multiple of each of the following terms, we need to take the absolute minimum we can of each term ( $x$ , $y$ , and $z$ ). The largest term of $x$ is $x^4$ in the first polynomial, so we'll take exactly that for our $x$ term in the LCM, absolutely nothing more. Similarly, the largest term of $y$ in any of the three polynomials is $y^3$ (also in the first polynomial) and the largest $z$ term in any of the three polynomials is $z^2$ in the second polynomial. Thus, the LCM of all our polynomials is: