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zepelin [54]
3 years ago
8

Question 5

Mathematics
1 answer:
deff fn [24]3 years ago
8 0

Answer:

Multiply n by the cost of the box.

Step-by-step explanation:

<em>hey there,</em>

<em />

< For these kinds of problems I always like making ratio tables.

2 boxes → $4.95

n boxes → $?

To find the thing we don't know in any ratio table (marked by "?"), you have to multiply the two opposites and then divide by the last one standing. I know that sounds confusing so let me explain...

"Two opposites" means the two values that are right across from each other, but do not include the unknown ("?"). In this example, the two diagonally across from each other are "n" amd "4.95". "2" and "?" can't be right across from each other because one of those is a "?".

Multiply the two opposites. n × 4.95. Let's not actually simplify since this isn't what we are doing here in this question and leave it like this:

n × 4.95 = (n × 4.95)

Now that we found that, we have to divide it by the last number available. The last number available that we haven't used yet is "2" (it obbviously can't be the unkown number "?").

(n × 4.95)/2

Whatever the result of the above equation is, is the answer.

(n × 4.95)/2 = ?

In our situation, "?" means "c". This is how you would solve any ratio table, it might seem tricky at first but it's actually super easy.

In this question, we are not asked to divide by two because they want to know a method of solving using the cost of one box.

\frac{(n*4.95)}{2} / 2

n × (4.95/2)

4.95/2 is the cost of one box. Multiply that by "n" and there is your final answer. >

<u>I seriously hoped this help cause this question was kind of hard to explain. Feel free to ask anything else.</u>

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Step-by-step explanation:

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6 0
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The triangle ABC goes through a series of transformations, resulting in the triangle A’B’C’. The three transformations are liste
Pie

Answer:

<em>The new co-ordinates of A ( 2 ,-6)</em>

Step-by-step explanation:

Type of transformation                                change to co-ordinate point

Vertical translation up 'd' units                  (x,y)→(x , y+d)

<em>Vertical translation down 'd' units             (x,y)→(x , y-d)</em>

<em>Horizontal translation right 'c' units           (x,y)→(x+c , y)</em>

Horizontal translation left 'c' units           (x,y)→(x-c , y)

<em>Reflection over x-axis                               (x,y) →(x , -y)</em>

Reflection over y-axis                               (x,y) →(-x , y)

Given the original vertex A ( -2 ,3)

a) First reflection over x-axis  ( -2 ,3) <em>→(-2 , -3)</em>

<em>b) Vertical translation down '3' units  so it changes (-2 , -3)→(-2 , -3-3)</em>

<em>                          (-2,-3)→(-2 ,-6)</em>

<em>and</em>

<em>c) The Horizontal translation right '4' units </em>

<em>now it changes ( -2 ,-6) → (-2+4,-6)→(2 ,-6)</em>

<em></em>

<u><em>Final answer</em></u><em>:- </em>

<em>The new co-ordinates of A ( 2 ,-6)</em>

<em></em>

7 0
3 years ago
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