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tensa zangetsu [6.8K]
3 years ago
6

What is the ratio 15 to 35 written as a fraction in lowest terms?

Mathematics
2 answers:
Irina18 [472]3 years ago
7 0
3/7 :

15 Divide 5 3
----- = -----
35 Divide 5 7

You're dividing 5 because 5 is a factor of 35 and 15. Which simplifies to 3/7, which can't be simplified to any lower terms, so therefore the answer is 3/7.

Hope I helped :)
KATRIN_1 [288]3 years ago
4 0
3/7 - I got there by dividing the numerator and denominator each by 5
You might be interested in
In amelies home town the ratio of cars to people is 420 to 1000. what fraction shows this ratio in simplest form
Vanyuwa [196]
21/50; 420/1000=42/100 simplify it and it is 21/50
8 0
3 years ago
Answer ASAP and whoever get it right can have brainliest!
svlad2 [7]

Answer:

2/7 divided 7= 2/14=1/7

Step-by-step explanation:

In these kind of problems you keep,change,flip

2/7 stays the same the division symbol change to a multiplaction sign and since the 7 is a whole we have to change it to 7/1 and flip it so the answer is   2/14 and since 2 goes into 14 we can simply when change to 1/7

HHope this helps :)

6 0
3 years ago
Read 2 more answers
The focus of a parabola is (-3,-5) The directrix of the parabola is y=2
cricket20 [7]

Check the picture below.

so the focus point is there, and the directrix is above it, meaning is a vertical parabola and is opening downwards, since the parabola opens up towards the focus.

now, the vertex is half-way between those two guys, at a "p" distance from either one, if we move over the y-axis from -5 to +2, we have 7 units, half-way is 3.5 units, and that puts us at -1.5 or -1½, as you see in the picture, so the vertex is then at (-3 , -1½).

so the distance from the vertex to the focus point  is then 3½ units, however since the parabola is opening downwards, "p" is negative, thus "p = 3½".

\bf \textit{parabola vertex form with focus point distance} \\\\ \begin{array}{llll} 4p(x- h)=(y- k)^2 \\\\ \stackrel{\textit{using this one}}{4p(y- k)=(x- h)^2} \end{array} \qquad \begin{array}{llll} vertex\ ( h, k)\\\\ p=\textit{distance from vertex to }\\ \qquad \textit{ focus or directrix} \end{array} \\\\[-0.35em] \rule{34em}{0.25pt}

\bf \begin{cases} h=-3\\ k=-\frac{3}{2}\\[0.7em] p=-\frac{7}{2} \end{cases}\implies 4\left( -\cfrac{7}{2} \right)\left[ y-\left(-\cfrac{3}{2} \right) \right]=\left[ x-\left( -3 \right) \right]^2 \\\\\\ -14\left( y+\cfrac{3}{2} \right)=(x+3)^2\implies y+\cfrac{3}{2} =-\cfrac{(x+3)^2}{14} \\\\[-0.35em] \rule{34em}{0.25pt}\\\\ ~\hfill y=-\cfrac{1}{14}(x+3)^2-\cfrac{3}{2}~\hfill

4 0
3 years ago
I’m wondering if you could give me answers
leonid [27]

Answer:

the answer is b bro

Step-by-step explanation:

3 0
3 years ago
Please help this is important. no fake links.
GalinKa [24]

Answer to part (b)

y = 12000x

Step-by-step explanation:

This function represented in the graph is a linear equation. Since the function passes through the origin (0,0) we can assume that y = mx for some number <em>m</em>.

According to the graph, the function passes through the coordinate (2,24000)

the <em>2</em> in the cooridnate represents the x value, and the <em>24000</em> represents the y value. Since the function passes through the origin we can find the number <em>m</em> by dividing the y value of the given cooridinate by the x value of the same cooridinate

m = 24000/2

which can be simplified to

m = 12000

Therfore the line on the graph is a representation of y = 12000x

This equation can be used to solve part (c) by plugging in 10 as the x value, this will return, 120,000

NOTE:

The method which was used to find the function only works if the graph passes through the origin.

5 0
3 years ago
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