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Eduardwww [97]
2 years ago
14

The table shows ticket prices for the local minor league baseball team for fanclub members and non-members. For how many tickets

is the cost the same for
club members and non-members?
-

Mathematics
2 answers:
Vladimir79 [104]2 years ago
4 0

Answer with explanation:

Membership fee for club members = $ 30

Ticket Price for for club members =$ 3

Let , number of Club members = x

And,Number of non club members=y

Ticket price for non club members= $ 6

Expressing the above situation in terms of Linear equation

  →30x+3x=6y

   →33x =6 y

Dividing both sides by 3,we get

→11 x=2y

So, when x is multiple of 2=2,4,6,8,...,(For Club Members)

and y is Multiple of 11=11,22,33,44,.....(For Non Club Members)

Ordered pair for Club Members and Non Club Members=(2,11),(4,22),(6,33),......

For these Ordered pairs ,cost is the same for  club members and non-members.

nordsb [41]2 years ago
3 0
The club members would have to buy 2 to have the same amount as one non club members
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Answer:

D) n^6 - 6m^6 + 7mn^5 + 14m^2n^4 -5m^3 n^3

Step-by-step explanation:

The given polynomial is 8mn^5  -2m^6 +5m^2 n^4 - m^3 n^3 + n^6 - 4m^6 + 9m^2n^4 -mn^5 - 4m^3n^3

Now we have to identify the like terms and simplify.

Like terms are nothing but the terms which have the same variables with same powers.

= (8mn^5 - mn^5) -2m^6 - 4m^6 + 5m^2 n^4 + 9m^2 n^4 - m^3n^3 - 4m^3n^3 +n^6

Now combine the like terms

= 7mn^5 - 6m^6 +14m^2 n^4-5m^3n^3 + n^6

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The answer is D)

Hope this will helpful.

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6 0
1 year ago
Read 2 more answers
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Answer:

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M_C = {B blood type matches that of the guilty party}

a) The chance is 10% because MA conditional with C can be interpreted as A which is known and C which is unknown match

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c) the probability that B’s blood type matches that of the guilty party is given as P(M_C/M_A). Using LOTS Therefore:

P(M_C/M_A)=P(M_C/M_A,A)P(A/M_A)+P(M_C/M_A,A)P(C/M_A)=\frac{1}{10}*\frac{10}{11}  +1*\frac{1}{11}  =\frac{2}{11}

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2 years ago
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A child wanders slowly down a circular staircase from the top of a tower. With x,y,zx,y,z in feet and the origin at the base of
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Answer:

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Step-by-step explanation:

Consider the path described by the child as going down the tower to have the following parametrization \gamma(t) = (10\cos t, 10 \sin t, 90-5t)

a) Assuming that the child is at the top of the tower when she starts going down, we have that at the initial time (t=0) we will have the value of the height of the tower. That is z = 90-5*0 = 90 ft.

b) The child reaches the bottom as soon as z =0. We want to find the value of t that does that. Then we have 0 = 90-5t, which gives us t = 18 minutes.

c) Given the parametrization we are given, the velocity of the child at time t is given by \frac{d\gamma}{dt}= (\frac{d}{dt}(10\cos t), \frac{d}{dt} (10 \sin t ), \frac{d}{dt}(90-5t)) = (-10 \sin t, 10 \cos t, -5). The speed is defined as the norm of the velocity vector,

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d) ON the same fashion we want to know the norm of the second derivative of \gamma.

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6 0
1 year ago
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