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tatuchka [14]
3 years ago
12

A cookie factory has 2,764 cookies currently being mixed and baked. Another 8,880 cookies are already baked. The factory supervi

sor calculates that they will have 11,644 cookies. Is the supervisor's calculation reasonable? Estimate the number of cookies by rounding the numbers to check the supervisor's calculation.
Mathematics
1 answer:
jenyasd209 [6]3 years ago
4 0
Yes the supervisor’s calculation is correct because you add the numbers and get 11,000
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Solve the inequality:
olya-2409 [2.1K]

Answer:

8 - 2x <4 gives us x>2

|x-8| >22 gives us (-inf, -14) and (30,inf)

|x+5| < 4 gives us (-9,-1)

Step-by-step explanation:

Inequalities differs from equalities in that they return a range of values for x and not a single value (case of equalities)

The first one

8 - 2x <4 if you subtract every side 8, you will get -2x<-4

Next divide every side with -2, since its a negative number you have to change the orientation of the inequaiity, thus we have x>4/2, x>2

The second

|x-8| >22, it has to be treated as this. -22>x-2>22 which can be treated as two single inequalities, -22>x-8, and the other, x-8>22. The fist gives you x<-14, and the other x>30, two non intercepting ranges, so your range will be (-inf, -14) and (30, inf)

The third

|x+5| < 4 if you apply the same steps from above, you will have the following  -4<x+5<4 This results in two intercepting ranges, giving you the range (-9,-1)

4 0
4 years ago
For a certain​ automobile,
emmasim [6.3K]

Answer:

The answer is

a) <u>2,128 miles per gallon at 40,36 miles per hour</u>

b) <u>1,388 miles per gallon at 60 miles per hour</u>

Step-by-step explanation:

Let's find the extreme points of M(x) for 30≤x≤60. M(x) simplified by dividing to 7.8.

M(x) = -1,92.10^-3x^2+0,155x-1

To find extreme points we find tangent of M(x) and equal it to 0.

M'(x) = -3,84.10^-3x+0,155=0

therefore x=\frac{-0,155}{-3,84.10^-^3} = 40,36

This divides our x to 2 different range 30≤x≤40,36 and 40,36≤x≤60

Now we pick a number and investigate from the ranges

30≤x≤40,36   →    x = 35    →    <u>M'(35) = 0,0206</u><u> which is </u><u>> 0</u><u> and that means M is increasing</u>

40,36≤x≤60   →    x = 45   →    <u>M'(45) = -0,0178</u><u> which is </u><u>< 0 </u><u>and that means M is decreasing</u>

Next let's look at critical points

   x                  M(x)          Before              After             Decision

  30                1,922              -                       ↑             Local Minimum Point

  40,36           2,128             ↑                       ↓             Local Maximum Point

  60                1,388             ↓                       -              Local Minimum Point

As we can see (30, 1,922) and (60, 1,388) are<u> local minimum points</u> and (40,36 , 2,128) is the <u>local maximum point</u>.

Since (60 , 1,388) is the <u>lowest local minimum point</u> it is the absolute minimum point and (40,36 , 2,128) is the absolute maximum point.

6 0
3 years ago
the figures above are similar. Find the missing length . show your work. 1. is 5" x 3" the other is 3" by ?
Oxana [17]
If one is 5"x3", and the other having the same orientation is 3"x?, then
by similar figures, 
5/3=3/x
cross multiply,
5x=3*3
x=9/5=1.8"

With the original figure, it is possible to validate the above answer.
8 0
4 years ago
Cliff is trying to make a set of parallel lines in a coordinate plane intersect at a perpendicular angle. Which strategy would w
joja [24]
C I think but not sure sorry if it’s got wronge
7 0
3 years ago
Researchers are studying two populations of sea turtles. In population D, 30 percent of the turtles have a shell length greater
jeka57 [31]

Answer:

a. 0.1917

b. 0.0914

d. 0.1580

Step-by-step explanation:

(a)

 P^D = \frac{15}{40} = 0.375

 P^E = \frac{11}{60} =0.8133

Mean, \sigma_{P^D-P^E} = P^D-P^E = 0.375 -0.1833 = 0.1917

(b) sample prop ? Show your work and label each value.

Mean,   =  = 0.1917

Standard deviation = \sqrt{\frac{P^D(1-P^D)}{N_D} +\frac{P^E(1-P^E)}{N_E} }

Standard deviation =  \sqrt{\frac{0.375(1-0.375)}{40} +\frac{0.1833(1 - 0.1833)}{60} }

Standard deviation = 0.0914

(c)

Normality condition:

np ≥ 10 and n(1-p) ≥ 10

Both the samples satisfy the normality condition.

(d)

The probability is obtained by calculating the z score,

z = \frac{(P^D-P^E)-(P^d-P^e)}{\sigma_{P^D - P^E}}

z = \frac{0.1917-0.1}{0.0914} = 1.0029

P(z > 1.0029) = 1 - P(z ≤ 1.0029)

The probability is obtained from the z distribution table,

P(Z > 1.0029) = 1 - 0.8420 = 0.1580

3 0
3 years ago
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