Solve for g.
29 = 44
9=
Answers
Answer:
g=22
Step-by-step explanation:
44/2=22
g=22
Related Questions
i don’t understand this question
Answers
Answer:
m and n are parallel, use the given equations to find x, and find the angle on the top, m<1
Step-by-step explanation:
A bacteria culture begins with 15 Bactria which double in amount at the end of every hour. How many Bactria are grown during the 12th hour?
Answers
First, we will make a list of the bacteria growth during each hour.
Start: 15
1st hour: 30
2nd hour: 60
3rd hour: 120
4th hour: 240
5th hour: 480
6th hour: 960
7th hour: 1920
8th hour: 3840
9th hour: 7680
10th hour: 15360
11th hour: 30720
12th hour: 61440
As you can see, the number of bacteria present is doubled at the end of each hour, as the question states.
However the question refers to the number of bacteria that grow in the twelfth hour and not the total number of bacteria in the twelfth hour.
So the answer will be the subtraction between the bacteria in the twelfth hour minus the bacteria in the eleventh hour.
\(61440-30720=30720\)In conclusion, the answer is 30720
find the LCM of 36 45 63 and 80
Answers
36 = 2*2*3*3
45 = 5*7
63 = 3*3*7
80 = 2*2*2*2*5
Then take each unique factor (2, 3, 5, and 7) and raise each the greatest power it has in any of the input numbers (2^4, 3^2, 5^1, 7^1) and multiply them, and that is your answer.
2*2*2*2*3*3*5*7 = 5040
Carlos bought a new car that costs $27,250. The value of a car decreases continuously by 13% each year that it is owned. a. Write a function that describes the value of a car t years after it is purchased. b. What will the value of the car be after 5 years to the nearest dollar?
Answers
Answer:
The agreement would hurt U.S. workers.
Step-by-step explanation:
As long as N is significanly less than K, logistic growth is indistinguishable from exponential O True O False if dN/dt > 0, then N O equals to zero O decreases O remains stable O increases
Answers
The statement "As long as N is significantly less than K, logistic growth is indistinguishable from exponential" is false. If dN/dt > 0, then N increases.
The statement "As long as N is significantly less than K, logistic growth is indistinguishable from exponential" is false. Logistic growth takes into account the carrying capacity of the environment, represented by K, which limits the growth of a population as it approaches this limit. In contrast, exponential growth assumes an unlimited supply of resources and no constraints on population growth. Therefore, as N approaches K, logistic growth begins to level off, while exponential growth continues to increase indefinitely.
If dN/dt > 0, then N increases. This means that the population size is growing at a positive rate. If dN/dt is equal to zero, then N remains stable, indicating that the population size is not changing. Finally, if dN/dt is negative, then N decreases, indicating that the population size is shrinking. Therefore, the correct answer to this question is "increases."
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2. Reemplaza los valores correspondientes de "a", "b" y "c", y calcula: a = -2 b = 3 c = 4 a) a + b – c = b) a – b + c = c) a + 2. B – 2c = d) (7. B) : (b + c) = e) a ∙ c + 2. B – 2. C = f) c · (b – a) =
Answers
For each expression, the value is calculated by following the order of operations, i.e. first solving any multiplication or division, then addition or subtraction. The resulting values are: a + b - c = -3, a - b + c = -1, a + 2b - 2c = -5, (7b)/(b+c) = 3, ac + 2b - 2c = -10, and c(b-a) = 20.
To calculate a + b - c, we substitute a = -2, b = 3, and c = 4. So,
a + b - c = -2 + 3 - 4 = -3
To calculate a - b + c, we substitute a = -2, b = 3, and c = 4. So,
a - b + c = -2 - 3 + 4 = -1
To calculate a + 2b - 2c, we substitute a = -2, b = 3, and c = 4. So,
a + 2b - 2c = -2 + 2(3) - 2(4) = -5
To calculate (7b) / (b + c), we substitute b = 3 and c = 4. So,
(7b) / (b + c) = (7(3)) / (3 + 4) = 21 / 7 = 3
To calculate ac + 2b - 2c, we substitute a = -2, b = 3, and c = 4. So,
ac + 2b - 2c = (-2)(4) + 2(3) - 2(4) = -10
To calculate c(b - a), we substitute a = -2, b = 3, and c = 4. So,
c(b - a) = 4(3 - (-2)) = 4(5) = 20
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Don’t know how to solve
Answers
Answer:
Θ ≈11.31°
Step-by-step explanation:
the model is a right triangle with side opposite being the height and side adjacent the horizontal length , in relation to angle Θ , then
using the tangent ration
tanΘ = \(\frac{opposite}{adjacent}\) = \(\frac{4}{20}\) , then
Θ = \(tan^{-1}\) ( \(\frac{4}{20}\) ) ≈ 11.31° ( to 2 dec. places )
Consider a simulation experiment in which the population distribution is quite skewed. The figure below shows the density curve for lifetimes of_a certain type of electronic control [this is actually a lognormal distribution with E(ln(X)) = 3 and V(ln(X)) = 0.16]. The statistic of interest is the sample mean X. The experiment utilized 500 replications and considered these sample sizes: n = 5, n = 10, n = 20, and n = 30. The resulting histograms along with a normal probability plot from MINITAB for the x values based on n = 30 are shown in the figures below. Density curve for the simulation experiment (E(A) = 21.7584, V(X) = 82.1449]
Answers
In this simulation experiment, the population distribution represents the lifetimes of a certain type of electronic control and the density curve in the figure represents the population distribution.
The distribution is skewed and follows a lognormal distribution with an expected value of ln(X) equal to 3 and a variance of ln(X) equal to 0.16. The experiment consisted of 500 replications and examined different sample sizes: n = 5, n = 10, n = 20, and n = 30.
The density curve in the figure represents the population distribution, with an expected value of E(A) equal to 21.7584 and a variance of V(X) equal to 82.1449. The histograms shown illustrate the distribution of sample means for the different sample sizes. Additionally, a normal probability plot from MINITAB is included for the x-values based on a sample size of n = 30, allowing for an assessment of the normality assumption for the sample means.
These visual representations provide valuable insights into the characteristics of the simulated experiment's population distribution, as well as the behavior of the sample means for different sample sizes.
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The complete question is:
Consider a simulation experiment in which the population distribution is quite skewed. The figure below shows the density curve for lifetimes of_a certain type of electronic control [this is actually a lognormal distribution with E(ln(X)) = 3 and V(ln(X)) = 0.16]. The statistic of interest is the sample mean X. The experiment utilized 500 replications and considered these sample sizes: n = 5, n = 10, n = 20, and n = 30. The resulting histograms along with a normal probability plot from MINITAB for the x values based on n = 30 are shown in the figures below. Density curve for the simulation experiment (E(A) = 21.7584, V(X) = 82.1449].
Complete both equations to represent the cubes and the vectors on the number line.
Part A
++
-10
1
1+
-5
+1
1+
+1
14
++++++
1
0
5
+
10
Answers
The cubes can be represented by the equation x³, where x represents the length of one side of the cube.
How to complete both equations to represent the cubes and the vectors on the number line?The vectors on the number line can be represented by the equation y = x, where x represents the position on the number line and y represents the magnitude of the vector.
So, to complete both equations, we can assign values to x and see the resulting values for y:
For the cubes:
x = 1, y = 1³ = 1x = 5, y = 5³ = 125x = 10, y = 10³ = 1000For the vectors:
x = -10, y = -10x = -5, y = -5x = 0, y = 0x = 1, y = 1x = 14, y = 14So, both the cubes and vectors can be represented on the number line, with the cubes represented as points with their x and y values being the length of one side and the volume of the cube, respectively, and the vectors represented as lines with their x and y values representing the position on the number line and the magnitude of the vector, respectively.
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what is the answer to y+5=2(x+1)
Answers
Answer: y + 5 = 2 ( x + 1 ) = 2 x − y + 2 = 5
Answer:
Slope = 4.000/2.000 = 2.000
x-intercept = 3/2 = 1.50000
y-intercept = -3/1 = -3.00000
Step-by-step explanation:
I hope this helped!
An office supply store carries an all-in-one printer with a regular price of $240. The printer is on sale at 15% off. The sales tax is 5%. If the customer uses a $20 gift card, how much of the purchase price remains?
Answers
Answer:
I'm pretty sure it's $193.20
Find h. (system of equations)
Answers
Step-by-step explanation:
xtan45° = (x+600)tan30°
x(tan45°-tan30°) = 600tan30°
x = 819.62m.
Therefore h = xtan45° = x = 819.62m.
Determine the phase angles by which v1(t) leadsi1(t) and v1(t) leads i2(t),where
v1(t)= 4 sin (377t + 25o)
i1(t)= 0.05 cos (377t - 10o)
i2(t)= -0.1 sin (377t - 75o)
Answers
The phase angle by which \(V_1(t)\) leads \(I_1(t)\)and \(V_1(t)\) leads \(I_2(t)\) is given as 135 degree and 160 degree.
First the both, voltage and current, should be expressed as sine waves with positive amplitudes.
\(i_1(t)\) can be written as:
\(i_1(t)\) = 0.05 cos (377t - 10°+ 90°)
= 0.05sin(377t + 80°)
\(i_2(t)\) can be written as,
\(i_2(t)\) = -0.1 sin (377t - 75° + 180°)
= 0.1 sin(377t +5)
The phase angle between them \(i_1(t)\) and \(v_1(t)\)
= 25 - 70
= -45
180 - 45
= 135
Therefore, the voltage \(v_1(t)\) leads the current \(i_1(t)\) by 135.
The voltage between the \(i_2(t)\) and \(v_1(t)\) is ,
= 25 - (-135)
= 160
Therefore, the voltage \(v_1(t)\) leads the current \(i_2(t)\) by 160.
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At Store A, a game system sells for $150.The same system sells for $175 at Store B.Use a ratio to compare the price at Store A to the price at Store B.
Answers
Answer:
6:7
Step-by-step explanation:
=store A:store B
=150:175
=6:7
what is -6=2x now i thought that i did not find a trustworthy answer on this site because all i got was the equation for the answer which is clearly not the answer at all now you should u[date your site more because people might actually use that on their paper and get 0 credit so your not really helping people here on this site
Answers
Answer:
nose inglés ay pa la próxima
x = -3
you just divide the 2 to the other side and -6/2=-3.
find the mode of the data set obtained after multiplying each value by 5
Answers
Mode
2 x 5 = 10
6 x 5 = 30
5 x 5 = 25
3 x 5 = 15
7 x 5 = 35
8 x 5 = 40
9 x 5 = 45
2 x 5 = 10
4 x 5 = 20
7 x 5 = 35
4 x 5 = 20
7 x 5 = 35
The mode is 35 because it is repeated 3 times.
Classical probability uses sample spaces to determine the numerical probability that an event will occur. group of answer choices true false
Answers
The given statement "classical probability uses sample spaces to determine the numerical probability that an event will occur" is true.
Classical probbaility is a simple form of probability that has equal odds of something happening.
For example,
The chance that a woman gives birth to a male or female baby is 1/2 or 0.50.
The chance that tail or head appears in a toss of coin is 1/2 or 0.50.
The chance that one spot will appear in die-rolling is 0.16 or 1/6.
The formula for calculating classical probability of an event E is given by
P(E) = total number of favorable outcomes/ total number of outcomes
Since, the formual for calculating classical probability is same as we use for simple probability. And, to calculate probability we need sample space. And from the formual and definiton of classical probbaility we can say that classical probability uses sample spaces to determine the numerical probability that an event will occur.
Hence, the given statement "classical probability uses sample spaces to determine the numerical probability that an event will occur" is true.
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The function p(s)=−10s2+110s−180 represents a company's profit p made on selling a product for s dollars per unit. Calculate and interpret p(6). (1 point)
1. If the company wants to make a profit of $6, they need to sell units for either $2 or $9.
2. The company's profit from selling their product for $6 per unit is $120.
3. If the company wants to make a profit of $6, they need to sell either 2 or 9 units.
4. The company's profit from selling 6 units is $120.
Answers
Answer:
2. The company's profit from selling their product for $6 per unit is $120.
Step-by-step explanation:
If we graph this function on a 2-axis plane such that the horizontal axis (x) represents \(s\), or the product's price per unit and the vertical axis (y) represents \(p(s)\), or the profit made by selling the product at \(s\) dollars, we'll find that the \(p\)-coordinate of the point where \(s=6\) is 120. Hence, $120 profit will be made if the product is sold at $6 per unit.
See the attached image for a graph.
find the area of the polygon verticles of A(0,1)B(0,5)C(4,5) and D(6,1)
Answers
Answer:
20
Step-by-step explanation:
Draw that out on a coordinate grid, you get a trapezoid with one base 6 units long, one base 4 units long and a height of 4. Using the formula for area of a trapezoid
h(b1 + b2)/2
The height, 4, b1 is a base, 6, b2 is the other base, 4, we get
4(4+6)/2
40/2= 20
PLS ASAP AND TY IF U ANSWERED
Answers
Answer:
3.5 un
Step-by-step explanation:
to find the new length of the square using a scale factor of 1/7 you can just multiply 24.5 by 1/7
this is basically dividing 24.5 by 7
24.5 / 7 = 3.5
that is your answer
Evaluate:
10³ +5² +2²=
A. 10,029
B. 1,029
C. 10,254
D. 129
Answers
Answer:
B
Step-by-step explanation:
10*10*10 =1000
5*5 =25
2*2 =4
1000+25+4 =1029
Please help WHAT IS THE PERCENT OF 39.8 out of 200 QUICK PLEASE
Answers
Answer:
19.9%
Step-by-step explanation:
39.8/200 = 0.199 (move decimal two times)
19.9%
or you can just see what number get 200 to 100, which is by dividing by 2. What you do to the bottom you do to the top so 39.8/200 (divide both sides by 2) = 19.9/100
which is 19.9%.
Ace Carlos
HELP ASAP
Diamond has $27.38 saved up right now. Every week, her dad gives her $5.30 in allowance. How much money
will she have in five weeks?
Answers
Answer:
$53.88
Step-by-step explanation:
27.38+5.3*5
5.3 x 5 = 26.5
27.38 + 26.5 = 53.88
(x^2 + 2x + 2)(x + 5) = 0
Answers
Answer:
\( {x}^{2} + 2x + 2 = 0 \: no \: solution \\x + 5 = 0 - \: \: \: \: \: x = - 5 \\ sox = - 5 \)
Use properties to rewrite the given equation. Which equations have the same solution as 2.3p – 10.1 = 6.5p – 4 – 0.01p? Select two options.
A) 2.3p – 10.1 = 6.4p – 4
B) 2.3p – 10.1 = 6.49p – 4
C) 230p – 1010 = 650p – 400 – p
D) 23p – 101 = 65p – 40 – p
E) 2.3p – 14.1 = 6.4p – 4
Answers
Answer: Multiplying both sides of the original equation by 100 gives the same
the solution as follows;
100 × (2.3·p - 10.1) = 100 × (6.5·p - 4 - 0.01·p)
230·p - 1010 = 650·p - 400 - p
Step-by-step explanation:
why did the girl wear glasses during math class
Answers
Answer:
Because she found it improves division.
Step-by-step explanation:
“add the product of 3 and 8 to 17”
what is the expression
Answers
Answer:
41
Step-by-step explanation:
3x8=24
24+17=41
On september 5, 1882, the first labor day parade was held in new york city with 20,000 workers marching up broadway. within the next few years, the idea spread from coast to coast, and all states celebrated labor day. then in 1894, congress voted it a federal holiday. today, labor day is often seen as the end of summer. many people try to get in one last summer vacation during this holiday, causing major traffic jams around the country. this year, it is estimated that 50.7 million americans will be traveling over 50 miles from home by motor vehicle during the holiday weekend, with 59% of these travelers originating from the southeast, midwest and northeast regions. the ratio of the numbers of travelers from these three regions is 6:5:4, respectively. how many travelers are originating from the southeast, to the nearest tenth of a million?
Answers
By finding 59% of 50.7 million we know that approximately 29.9 million travelers are originating from the Southeast.
To find the number of travelers originating from the southeast, we need to calculate 59% of the total number of travelers.
The total number of travelers estimated is 50.7 million.
To find 59% of 50.7 million, we can multiply 50.7 million by 0.59:
\(50.7 million * 0.59 = 29.913 million\)
Therefore, approximately 29.9 million travelers are originating from the Southeast.
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To the nearest tenth of a million, approximately 20.3 million travelers are originating from the southeast region.
The ratio of the numbers of travelers from the southeast, midwest, and northeast regions is given as 6:5:4, respectively. To find the number of travelers originating from the southeast region, we need to determine the value of one part of the ratio.
Let's assume the common ratio value is "x". According to the given ratio, the number of travelers from the southeast region can be represented as 6x.
We know that the total number of travelers is estimated to be 50.7 million. Therefore, we can set up the following equation:
6x + 5x + 4x = 50.7
Combining like terms, we get:
15x = 50.7
To solve for x, we divide both sides of the equation by 15:
x = 50.7 / 15
Evaluating this expression, we find:
x ≈ 3.38
Now, to find the number of travelers originating from the southeast region, we multiply the value of x by the corresponding ratio:
6x ≈ 6 * 3.38 ≈ 20.28 million
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Jennifer is a wedding planner. She set up six chairs at each table for the reception. If t represents the number of tables, which of the following expressions represents the total number of chairs that she set up?
A. 6 + t
B. t + 6
C. 6t
D. t - 6 ( hurry fo meh)
Answers
For every table that is present there are 6 chairs at the table
Answer:
C is the correct answer
(a) If you choose a single nucleotide at random from each of the two regions, what is the probability that they are the same nucleotide?
(b)You random sample a three-nucleotide sequence from each of the 2 regions. What is the chance that the triple chosen from the first region will be identical to the triple chosen from the second region? (assume that nucleotides occur independently within each region)
Answers
(a) The probability that a randomly chosen nucleotide from the first region is the same as a randomly chosen nucleotide from the second region is 1/4.
(B) The chance that the triple chosen from the first region will be identical to the triple chosen from the second region is 1/4096.
Nucleotide Probabilities: Single and Triple(a) If we assume that there are four possible nucleotides (A, C, G, T) and that each nucleotide is equally likely to occur in each region, then the probability that a randomly chosen nucleotide from the first region is the same as a randomly chosen nucleotide from the second region is 1/4, since there is a 1 in 4 chance that the nucleotide chosen from the first region will be the same as the nucleotide chosen from the second region.
(b) If we again assume that there are four possible nucleotides (A, C, G, T) and that each nucleotide is equally likely to occur in each region, then the probability of choosing a particular three-nucleotide sequence is (1/4)³ = 1/64.
The probability of choosing the same three-nucleotide sequence from both regions is the product of the probabilities of choosing that sequence from each region, or (1/64) x (1/64) = 1/4096. Therefore, the chance that the triple chosen from the first region will be identical to the triple chosen from the second region is 1/4096.
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