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Vika [28.1K]
3 years ago
13

Find the next three number in the pattern 4 8 10 20 22 44 46 92

Mathematics
1 answer:
KatRina [158]3 years ago
7 0
The pattern goes like this.

You have the first number.
To get the second number you double the first number, but to get the third number you add 2 to the second number.
To get the fourth number you double the third number..
To get the fifth number you add 2 to the fourth number.
To get the sixth number you double the fifth...

You get it now?

Lets find the next 3 numbers in the sequence.

We need to find the 9th, 10th, and 11th number in the sequence.

Remember to find an odd term we add two to the previous one.
92 + 2 = 94
The 9th term is 94.

Now to find an even term we need to double the previous one.
94 x 2 = 188
The 10th term is 188.

To find an odd term we add two (like we've done before) to the previous term.
188 + 2 = 190
The 11th term is 190.

Thus,
the next 3 numbers in the pattern are: 94, 188, and 190.
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Convert 10 1/2 to fractional notation
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10 1/2 =
10/1 + 1/2=
2/2 (10/1) + 1/2=
20/2 + 1/2=
21/2 

3 0
3 years ago
What is the lcm of 73.96​
joja [24]
THE LCM OF 73,96 is:
7008
6 0
4 years ago
Helpppp plz will give brainliest
garik1379 [7]
11x = 44
X=4
44 + 7 = 51


5x = 20
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51 = 51
6 0
3 years ago
NetSell, a the TV remote control supplier for Lumyn Electronics, has a weekly production cost of q TV remote controls that is gi
natali 33 [55]

Answer:

a.  \frac{dC(q)}{dq} = 0.000012q^2 -0.06q + 100

b. \frac{dR(q)}{dq}=-0.01q+200

c.

U'(2000)=-0.000012(2000)^2+0.05(2000)+100 = 152

U'(7000)=-0.000012(7000)^2+0.05(7000)+100 = -138

 

Step-by-step explanation:

a) The marginal cost function is given by the derivative of the total cost function, in this way the marginal cost function for this company is:

\frac{dC(q)}{dq} = \frac{dC(q)}{dq} (0.000004q^ 3 - 0.03q ^ 2 + 100q + 75000) = 0.000012q^2 -0.06q + 100

b) The income function is given by the relation R (q) = P (q) q = -0.005q^2 + 200q.

The marginal revenue function for the company is given by the derivative of the revenue function, in this way the marginal revenue function is:

\frac{dR(q)}{dq}= -0.01q+200

 

(c) The profit function of the company is given by the relation U (q) = R (q) - C (q), and the marginal utility function is given by the derivative of the utility function, in this way , the marginal utility function is:

\dfrac{dU(q)}{dq}=R'(q) - C'(q) = -0.01q+200 - (0.000012q^2-0.06q+100) = -0.000012q^2+0.05q+100

When q = 2000, the marginal utility is:

U'(2000)=-0.000012(2000)^2+0.05(2000)+100 = 152

When q = 7000, the marginal utility is:

U'(7000)=-0.000012(7000)^2+0.05(7000)+100 = -138

6 0
4 years ago
Find f(4) if f(x) = x - 6​
Lunna [17]
You would plug in 4 for x.
f(4)= (4) - 6 = -2
4 0
3 years ago
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