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Makovka662 [10]
2 years ago
13

Express the ratio 25 to 5cm in its lowest terms​

Mathematics
2 answers:
bagirrra123 [75]2 years ago
7 0

Answer:

5:1 cm

Step-by-step explanation:

Let's look at the ratio in fraction form, since ratios are easier to think about in this mathematical way:

25:5=\frac{25}{5}

Now we have a fraction which is easier to work with. We can look for a common factor of 25 and 5 and then factor it out to find the lowest terms of our ratio and the simplified version of the fraction. One common factor of 25 and 5 that I can think of is 5 itself. So, let's divide both sides by 5.

\frac{25}{5} ÷ 5\\ = \frac{5}{1}

Does that make sense? 25 divided by 5 is 5, and 5 divided by 5 is 1. So the simplified version of the fraction is \frac{5}{1}, and the lowest terms of the ratio 25:5 cm is 5:1 cm.

Hopefully that makes sense! If you need more help or any of that was confusing or difficult to understand, let me know. :)

Flauer [41]2 years ago
3 0

Answer:

5:1

Step-by-step explanation:

25/5=1/n

cross multiply

5×1=25×n

5=25n

divide both sides by the cofficient of n

therefore, 25/5 which is equal to 5:1

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Suppose that g (x) varies inversely with x and g (x)=0.2 when x = 0.1.
CaHeK987 [17]

Answer : 0.0125

Suppose that g (x) varies inversely with x and g (x)=0.2 when x = 0.1.

If x varies inversely with y then y=k/x

Where k is constant of proportionality

g (x) varies inversely with x , so g(x) = \frac{k}{x}

g (x)=0.2 when x = 0.1

Plug in the values and solve for k

g(x) = \frac{k}{x}

0.2 = \frac{k}{0.1}

Multiply 0.1 on both sides

0.02 = k

so g(x) = \frac{0.02}{x}

Now we need to find g(x) when x= 1.6

Plug in 1.6 for x  and find out g(x) in the above equation

g(x) = \frac{0.02}{1.6}

g(x)= 0.0125



4 0
3 years ago
Helpppppppppppppppp please y’all
max2010maxim [7]

\sf{3. \ \ Given : \dfrac{2}{3} - \dfrac{5}{4} + \dfrac{7}{2}}

Let us solve the first two fractions : The LCM of 3 and 4 is 12

\sf{\implies \dfrac{4(2) - 5(3)}{12} + \dfrac{7}{2}}

\sf{\implies \dfrac{8 - 15}{12} + \dfrac{7}{2}}

\sf{\implies \dfrac{-7}{12} + \dfrac{7}{2}}

LCM of 2 and 12 is 12

\sf{\implies \dfrac{-7 + 7(6) }{12}}

\sf{\implies \dfrac{-7 + 42}{12}}

\sf{\implies \dfrac{35}{12}}

\sf{\implies 2 +\dfrac{11}{12}}

\sf{\implies 2 \dfrac{11}{12}}

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

\sf{4. \ \ Given : \dfrac{(2 - 7)^2 + 5}{3}}

\sf{\implies \dfrac{(-5)^2 + 5}{3}}

\sf{\implies \dfrac{25 + 5}{3}}

\sf{\implies \dfrac{30}{3}}

\sf{\implies 10}

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