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Ne4ueva [31]
3 years ago
13

A restaurant manager states the number of customers that enter the restaurant is equal to 3 times the number of people that buy

a hotdog from the hotdog cart plus 15. The manager also states that the number of customers that enter their restaurant is equal to 2 times the number of people that buy a hotdog from the hotdog cart plus 60. What number of people buying a hotdog from the hotdog cart across the street makes the equation 3x+15 = 2x+60 true?
Mathematics
1 answer:
DENIUS [597]3 years ago
8 0

Answer: true

Step-by-step explanation: The number of people would be 45

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So since angle A is 120, so angles B+C=60 because there are 180 degrees in a triangle. So B:C is 2:1. So angle B is 40 and angle C is 20.

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The shop declare a discount of 20% and later a discount of 15% after
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In order to calculate the equivalent discount, consider the principle number is 100, 
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Out of a group of 250 pupils, 10 pupils could not join the school's excursion due to illness.
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The center of an ellipse is (-9,3). one focus is (-7,3). The major axis is 24 units long. What is the equation of the ellipse in
CaHeK987 [17]

Answer:

\frac{(x+9)^2}{144}+\frac{(y-3)^2}{140}=1

Step-by-step explanation:

The standard equation of the ellipse is

\frac{(x-\alpha)^2}{a^2}+\frac{(y-\beta)^2}{b^2}=1\;\cdots(i)

where, (\alpha, \beta) is the center and a,b are semi axes of the ellipse along x-axis and y-axis respectively.

Given that, (\alpha, \beta)=(-9,3) and major axis, 2a=24.

So, semi major axis, a=24/2=12.

Now, focus of the ellipse is (-7,3).

Let e be the eccentricity of the ellipse,

So, e=\frac c a

where c is the distance between the center and focus of the ellipse.

By using the distance formula,

c=\sqrt{(-9-(-7))^2+(3-3)^2}=2

\Rightarrow e=\frac {2}{12}=\frac{1}{6}\;\cdots(ii)

Again, the relationship among a,b and e is

e=\sqrt{1-\frac{b^2}{a^2}

\Rightarrow \frac{1}{6}=\sqrt{1-\frac{b^2}{(12)^2} [from equation (ii)]

\Rightarrow \frac{1}{36}=\sqrt{1-\frac{b^2}{144} [squaring on both the sides]

\Rightarrow \frac{b^2}{144}=1-\frac{1}{36}

\Rightarrow b^2=\frac{35}{36}\times144=140

So, the value of square of semi-minir axis, b^2=140.

Hence, from equation (i), the equation of required ellipse is standard form is

\frac{(x-(-9))^2}{144}+\frac{(y-3)^2}{140}=1

\Rightarrow \frac{(x+9)^2}{144}+\frac{(y-3)^2}{140}=1

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3 years ago
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