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Serggg [28]
4 years ago
9

The table shows the number of stickers on different kinds of packs. Barry bought 4 packs of snowflakes and 2 packs of dinosaurs.

Amy bought 3 packs of snowflakes and 3 packs of roses. If the children need a total of 300 stickers, how many stickers do they still need to buy? Test Image A. 51 B. 48 C. 45 D. 42

Mathematics
1 answer:
Darya [45]4 years ago
6 0

So, Barry bought 4 packs of snowflakes and each pack contains 20 stickers. Therefore, we do 4 x 20, which is 80, so he has 80 snowflake stickers. Then, he also bought 2 packs of dinosaurs, and each pack of dinosaur stickers has 17 stickers. So, we need to do 2 x 17 which is 34, so he has 34 dinosaurs stickers. In total, Barry has 114 stickers, now we need to remember how many stickers in total he has for later. Let's move on to Amy. Amy bought 3 packs of snowflakes, and because each pack contains 20 stickers, we do 3 x 20 which equals 60. Therefore, Amy has 60 snowflake stickers. Then, Amy bought 3 packs of rose stickers, so because each pack of rose stickers has 25 stickers, we do 3 x 25 which is 75. So, Amy has 135 stickers in total. Now let's add up both of their totals to see if we have 300 stickers. So, if we add 135 and 114 we get 249, we do not have enough stickers. Let's find out how many stickers they still need to buy. Now, we do 300 (Because 300 is the amount we need to have) minus 249 (Because that is the amount we have) which equals 51. So, they need to buy 51 more stickers because that is what they are missing from the total they need. Therefore, the answer is A. 51.

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Answer:

101

Step-by-step explanation:

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180-79=101

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sasho [114]

The graph of the pH function can be created by plotting the output of

input values of the hydronium ions, <em>x</em>, in the range 0 < x ≤ 1.

Correct responses:

First part:

Please find attached the graph of the pH function

From the attached graph of the pH function, we have;

  • The point where the pH value is 0 is \underline{(1, \, 0)}}
  • The point where the pH value is 1  is \underline{(0.1, \, 1)}
  • The pH level if the hydronium ion is raised to 0.50 is approximately <u>0.3</u>

Second part

  • Please find attached the graph of the transformations, f(x) + 1, and f(x + 1) of the parent log function.

  • The transformation that results in a y-intercept is \underline{f(x, \, 1)}, because, at x = 0, f(x + 1) = 0.

<h3>Which method can be used to find the pH values using a graph?</h3>

First part

The pH function is; f(x) = -log₁₀x

Please find attached the graph of the pH function created with MS Excel

Where;

x = Amount of hydronium ions

f(x) = pH level

When the pH is 0, we have;

-log₁₀x = 0

Which gives;

x = 10⁰ = 1

  • When the pH value is 0, the point on the graph is \underline{(0, 1)}

When the pH value is 1, we have;

-log₁₀x = 1

log₁₀x = -1

x = 10⁻¹ = 0.1

  • The point on the graph where the pH value is 1 is \underline{(0.1, \, 1)}

  • From the graph, the ideal pH level if the amount of hydronium ions is raised to 0.50 is pH = 0.301029996 ≈ <u>0.30</u>

Second Part

The given transformations are;

f(x) + 1, and f(x + 1)

  • <u>The graph of the transformations created with MS Excel is attached</u>

At the y-intercept, x = 0

From the transformation, f(x) + 1, we have;

At x = 0, the transformation = -log₁₀(0) + 1

log₁₀(0) = Does not exist (DNE)

Therefore;

f(x) + 1 = -log₁₀(0) + 1 = DNE

The transformation, f(x + 1), at x = 0, gives;

f(0 + 1) = -log₁₀(0 + 1) = -log₁₀(1) = 0

Therefore;

The function f(x + 1) = -log₁₀(x + 1) is defined at x = 0, and therefore, has a y-intercept

  • The transformation that has a y-intercept is \underline{f(x + 1)}

Learn more about the pH values here:

brainly.com/question/3610155

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A machine of a fast food restaurant produces a bag of French fries
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Answer:

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