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irina1246 [14]
4 years ago
15

The difference between Sheila and Robbie's ages is 12. The sum of their ages is 42. If Sheila is the younger of the two, how old

is Robbie? please respond with an actual answer thank u very much
Mathematics
2 answers:
mamaluj [8]4 years ago
8 0
<span> y for sheila's age
x for Robbies's age
x-y=12
x+y=42
2x=54 then x=27
27-y=12
y=15
</span>
Colt1911 [192]4 years ago
6 0
Let's say that Robbie's age is represented by r and Sheila's age is represented by s. Since we know that r is greater than s, we can set up a difference equation of r - s = 12. We also know that r + s = 42. Now, we can simply add the two equations and get that 2r = 54, then finally that r = 54. Therefore, Robbie is 54 years old.

Hope this helps!
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IceJOKER [234]

Question:

Solution:

Let the following equation:

\sqrt[]{12-x}=\text{ x}

this is equivalent to:

(\sqrt[]{12-x})^2=x^2

this is equivalent to:

12-x=x^2

this is equivalent to:

x^2+x-12=\text{ 0}

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2 years ago
Write an exponential function y=ab^x whose graph passes through the points (2,18) and (4,162)
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Answer:

see explanation

Step-by-step explanation:

Use the points to find a and b, that is

(2, 18)

18 = ab^{2} → (1)

(4, 162)

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divide (2) by (1)

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3 years ago
Find the value for the side marked below.
Triss [41]

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y = 30.96

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tan 23 = opposite / adjacent

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4 0
3 years ago
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3 years ago
Brent claims that more students at his school prefer hot dogs over hamburgers. His friend Shaun doesn’t agree. To settle their a
photoshop1234 [79]

Answer:

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Explanation:

To prove that the results are influenced by <em>gender</em> you can calculate both the probability of preferring hot dogs and the conditional probability of preferring a hot dog given that is a female.

If the two results are different the probability of preferring hot dog is dependent on whether the person is a female or a male.

The probability of preferring hot dogs given that is a female is stated by the problem: 34.2%.

The probability of preferring hot dogs by the whole sample is:

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         100% - 34.2% = 65.8%

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  • Samples size: 542 males + 635 females = 1177

  • Probability of preferring hot dogs =

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              (184 + 418) / 1177 = 602 / 1177 = 0.5115 ≈ 51.2%

Thus, the probability of preferring hot dogs given that the student is a female (34.2%) is different from the probability of preferring hot dog for the whole sample, making the results dependent of the gender.

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4 years ago
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