Answer:
0.004035
Step-by-step explanation:
I think this is right sorry if it isn't.
The cost of a 12 ounce can of dog food is $8.88. What is the cost, in dollars, of a 16 ounce can of dog food?
The cost in dollars of a 16 ounce can of dog food is $11.84.
Given that,
The cost of a 12 ounce can of dog food is $8.88.
Cost of 12 ounce can = $8.88
Cost of 1 ounce can = $8.88 / 12
= $0.74
Cost of 16 ounce can = 16 × $0.74
= $11.84
Hence the cost of the 16 ounce can of dog food is $11.84.
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how many eight digit numbers contain the digit 2 once, the digit 3 twice, the digit 4 thrice, and more 5s than threes? leading 0s are allowed.
0.0405 is the number that contain the digit 2 once, the digit 3 twice, the digit 4 thrice, and more 5s than threes, leading 0s are allowed.
According to collect from the data
Let us assume that the data as followed by
How many eight digit numbers contain the digit 2 exactly once, the digit 3 exactly twice, the digit 4 exactly thrice and more 5s than threes.
Let many eight digit numbers contain the digit 2 once, the digit 3 twice the digit 4 thrice and more 5s than threes.
2,3,3,4,4,4
now then:
= 8!/2!3!3!4!4!4!
= 8.7.6.5.4!/2×6×6×24×24×4!
= 35/864
Now 0.405 then the eight digit number contains the digit 2 once the digit 3 .
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Do not answer this. Just leave it be please
Answer:
Well nah
Step-by-step explanation:
Answer:
Lol no
Step-by-step explanation:
An architect plans to build an extension to Meiling's rectangular deck. Let x represent the increase, in meters, of her deck's length. The expression represents the area of the deck, where is the width, in meters, and represents the extended length, in meters. Use the Distributive Property to write an expression that represents the total area of Meiling's new deck
Complete question is;
An architect plans to build an extension to meiling's rectangular deck. Let x represent the increase, in meters, of her deck's length. The expression 4(x+8) represents the area of the deck, where 4 is the width, in meters, and (x+8) represents the extended length, in meters. Use distributive property to write an expression that represents the total area of meilings new deck.
Answer:
4x + 32
Step-by-step explanation:
We are told that the expression 4(x+8) represents the area of the deck.
Also, that 4 is the width, in meters, and (x+8) represents the extended length, in meters.
Thus, area is;
A = 4(x+8)
Using distributive property simply means we will distribute the term outside the bracket to each term inside the bracket.
Thus;
A = (4 * x) + (4 × 8)
A = 4x + 32
The expression should be 4x + 32
Calculation:Since 4 is the width, in meters, and (x+8) represents the extended length, in meters.So, area is;
A = 4(x+8)
And,
\(A = (4 \times x) + (4 \times 8)\)
A = 4x + 32
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The endpoints of line segment AB is A(2x,y-1) and B(y+3,3x+1). The midpoint of AB is M(-7/2,-8) What is the length of AB? Round to the nearest tenth if necessary
The solution of this system is (x, y) = (- 6, 2).
What is the length of the line segment AB?
The endpoints of line segment AB and its midpoint are described by algebraic expressions. The following relationship between the endpoints and the midpoint is shown by the following formula:
M(x, y) = 0.5 · A(x, y) + 0.5 · B(x, y)
(- 7 / 2, - 8) = 0.5 · (2 · x, y - 1) + 0.5 · (y + 3, 3 · x + 1)
(- 7 / 2, - 8) = (x, 0.5 · y - 0.5) + (0.5 · y + 1.5, 1.5 · x + 0.5)
(- 7 / 2, - 8) = (x + 0.5 · y + 1.5, 1.5 · x + 0.5 · y)
(x + 0.5 · y , 1.5 · x + 0.5 · y) = (- 5, - 8)
Which is equivalent to the following system of linear equations:
x + 0.5 · y = - 5
1.5 · x + 0.5 · y = - 8
The solution of this system is (x, y) = (- 6, 2).
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Consider the linear program: Maximize z=−3x1+6x2, subject to: 5x1+7x2≤35
−x1+2x2≤2
x1≥0, x2≥0.
a) Solve this problem by the simplex method. Are there alternative optimal solutions? How can this be determined at the final simplex iteration? b) Solve the problem graphically to verify your answer to part (a).
Using the simplex method, the optimal solution for the given linear program is z = 14, with x1 = 0 and x2 = 5. There are no alternative optimal solutions.
To solve the linear program using the simplex method, we start by converting the problem into standard form with all constraints in the form of inequalities and non-negative variables. The initial tableau for the problem is as follows:
| x1 | x2 | s1 | s2 | b |
--------------------------------------------
z | -3 | 6 | 0 | 0 | 0 |
--------------------------------------------
s1| 5 | 7 | 1 | 0 | 35 |
--------------------------------------------
s2| -1 | 2 | 0 | 1 | 2 |
--------------------------------------------
Next, we perform the simplex iterations to improve the objective function value. After performing the necessary row operations, we arrive at the final tableau:
| x1 | x2 | s1 | s2 | b |
--------------------------------------------
z | 0 | 1 | 3/2 | -1/2 | 14 |
--------------------------------------------
s1| 0 | 0 | 4 | 3 | 5 |
--------------------------------------------
s2| 1 | 0 | -1/2 | 5/2 | 3 |
--------------------------------------------
From the final tableau, we can see that the optimal solution is z = 14, with x1 = 0 and x2 = 5. The decision variable x1 is at its lower bound, indicating that it is non-basic. Therefore, there are no alternative optimal solutions in this case.
In summary, the optimal solution for the given linear program is z = 14, with x1 = 0 and x2 = 5. There are no alternative optimal solutions.
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1-What is 30% of 45?
2-What is 5%of 55.2
Answer:
13.5 and 2.76
Step-by-step explanation:
The odometer in a car measures the number of miles driven by the car since it was made. During the trip, the odometer in Anita‘s car is modeled by the function Y=9500+55X where X represents the number of hours driven during the trip and y represents the odometer reading in miles. What is the meaning of the rate change in this function?
The given function is y=9500+55x, where x is in hours driven and y is in miles.
Therefore, the slope of the function is
\(\frac{miles}{number\text{ of hours driven}}\)The answer is the number of miles driven each hour during the trip, the first option.Help me pleaseeeeeeeeereere
Answer:
£3.9
Step-by-step explanation:
Philip went to the shop with £9.60
spent £5.70
Money left = £9.60 -£ 5.70
=£3.9
Hence,
He came home with £3.9
You work at a pharmaceutical company and your boss wants you to perform a survival curve on three new anticancer drugs (concentration range of 1 to 10 g/ml). Your results indicate that Drug B has no IC90 value, while Drug A and C have IC90 values of 5 and 3, respectively. Draw a representation of the survival curve. Identify the drug that has the greatest effect on cell survival.
Therefore, Drug C has a stronger impact on cell survival compared to Drug A, making it the drug with the greatest effect.
To draw a representation of the survival curve and identify the drug that has the greatest effect on cell survival, we can use a graph where the x-axis represents the drug concentration in μg/ml, and the y-axis represents the percentage of cell survival.
Since Drug B has no IC90 value, it means that it does not reach a concentration that causes a 90% reduction in cell survival. Therefore, we can assume that Drug B has no significant effect on cell survival and can omit it from the survival curve.
For Drug A and Drug C, we have IC90 values of 5 and 3 μg/ml, respectively. This means that when the drug concentration reaches these values, there is a 90% reduction in cell survival.
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M and n are the midpoints of sides jk and kl. determine the coordinates of m and n . then show algebraically that mn is half the length of jl.
As we have identified that both sides of the equation are equal, we have proven algebraically that the length of segment MN is indeed half the length of segment JL.
For the midpoint M, the two points we're considering are J(-2,3) and K(6,-1). Using the midpoint formula, we can calculate the x-coordinate of M as (x₁ + x₂)/2 and the y-coordinate as (y₁ + y₂)/2.
x-coordinate of M = (-2 + 6)/2 = 4/2 = 2
y-coordinate of M = (3 - 1)/2 = 2/2 = 1
Therefore, the coordinates of M are (2, 1).
Similarly, we can find the coordinates of N using the midpoint formula with points K(6, -1) and L(4, 5).
x-coordinate of N = (6 + 4)/2 = 10/2 = 5
y-coordinate of N = (-1 + 5)/2 = 4/2 = 2
Therefore, the coordinates of N are (5, 2).
Let's calculate the length of segment MN using the coordinates we found earlier:
Length of MN = √[(5 - 2)² + (2 - 1)²]
= √[3² + 1²]
= √[9 + 1]
= √10
Now, let's calculate the length of segment JL using the given coordinates:
Length of JL = √[(-2 - 4)² + (3 - 5)²]
= √[(-6)² + (-2)²]
= √[36 + 4]
= √40
= 2√10
We can see that the length of segment JL is 2√10, while the length of segment MN is √10. Now, to show that MN is half the length of JL, we need to prove the following algebraically:
√10 = (1/2) * 2√10
To simplify this equation, we can rewrite 2√10 as √(2² * 10), which gives us:
√10 = (1/2) * √(2² * 10)
Simplifying further, we have:
√10 = (1/2) * √(4 * 10)
√10 = (1/2) * √40
We know that √40 is equal to 2√10, so the equation becomes:
√10 = (1/2) * 2√10
Simplifying the right side, we have:
√10 = √10
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Find the value of x, when log 10x + log 2 = log 60
Answer:
x = 3
Step-by-step explanation:
log 10x + log 2 = log 60
Subtract log 2 from each side
log 10x + log 2 -log 2 = log 60 - log 2
log 10x = log 60 - log 2
We know that log a - log b = log (a/b)
log 10 x = log (60/2)
log 10x = log 30
We know log a = log b that a = b
10x = 30
Divide by 10
10x/10 = 30/10
x =3
which shape has no lines of symmetry, four unequal sides, two right angles and one pair of parallel lines?
Answer:
circle and two lines that don't touch and are the same length are parrarell
y=5|x+4| ; x= -1
please help
Answer:
15
Step-by-step explanation:
y = 5 l -1 + 4 l
-1 + 4 = 3
3 would not become -3 because positives stay a positive in the inverse operation thing.
5 times 3 is 15
So y is 15
Answer:
if x=-1,than -1+4=3,after that we put 3 instesd of x+4,and it will be 5+3=8
Pls help asap so confused!!!!
What is the distance??
Answer:
6.3
Step-by-step explanation:
You can find the distance with a distance formula (need the points and it has a big, long square root) BUT, when you have an image like this graph you can totally see a right triangle and use the Pythagorean Theorem (distance formula is derived from Pythagorean theorem anyway) see image
Write a statement that indicates that the triangles in each pair are congruent. I only need 18, 19, and 22 answered.
Answer:
18- Both these triangles have the same amount of lines on it, meaning they are congruent.
19- Both of the triangles have the same angle measurements and are position the same
22- Angle B and angle G are the exact same angle. Same thing with F and C. H and D.
Step-by-step explanation:
Hope this helps a little :)
Please help and give an explanation. I’m struggling
Answer:
y = 1/3x -4
Step-by-step explanation:
The y intercept is -4 as you can see in the graph. To find the slope look at the graph and find where it perfectly intercepts. It goes up one block and to the right three. So the slope is 1/3 . Since the line is going up to the top right it’s a positive slope.
the numerical value of the standard deviation can never be positive, true or false?
Answer:
False - The standard deviation is always positive.
Mr. Quesada took out a loan for $12,000. To pay it back, he will make 24 monthly payments of $629. How much will he pay in interest?
Answer:
$3,096
Step-by-step explanation:
To find the total interest Mr. Quesada will pay, we need to first calculate the total amount he will pay back, and then subtract the original amount borrowed.
The total amount Mr. Quesada will pay back over 24 months is:
$629 x 24 = $15,096
Subtracting the original loan amount, we get:
$15,096 - $12,000 = $3,096
So Mr. Quesada will pay a total of $3,096 in interest over the course of the loan.
What is the value of the t score for a 99% confidence interval if we take a sample of size 20?
A. 2.845
B. 2.861
C. 3.552
D. 3.579
Answer:
2.861
Step-by-step explanation:
What is the value of the t score for a 99% confidence interval if we take a sample of size20? Thus, the t-score for a 99% confidence interval for sample size 20 is 2.861.
A hawk takes flight from a mountain peak and flies 800 meters west. Then it takes a turn and flies 200 meters south. What is the distance and direction of the hawk from the mountain peak?
Answer:
the hawk has flow 824.62 meters southwest of the mountain peak.
Step-by-step explanation:
In order to find the distance we need to use the Pythagoras theorem
d^2 = 800^2 + 200^2
d= 824.6 m
we can find the direction by using the eq for a tangent
he opposite side is 200 m and the adjacent side is 800m
tan theta = opposite / adjacent
theta = arc tan (800/200)
The hawk is at a distance of 824.6m flying at an angle 76 degrees NE of the mountain peak.
The final location will be southwest of the mountain peek.
a2+b2=c2
a = 200
b= 800
c = √(2002+8002) = 824.62
So the hawk has flow 824.62 meters southwest of the mountain peak.
y=3x y=18 solve for x
Answer:
6=x
Step-by-step explanation:
y= 18; y= 3x
18=3x
18/3 = 3x/3
6=x
Hope this helps!
Use the Direct Comparison Test to determine the convergence or divergence of the s 00 Inn n + 1 n=2 In n 1 x X n+1 converges diverges 8. [0.5/1 Points] DETAILS PREVIOUS ANSWERS LARCALCET7 9.4.026. Use the Limit Comparison Test to determine the convergence or divergence of the series. Σ (4) sin() sin n=1 n lim = L > 0 - I converges o diverges
To use the Direct Comparison Test, we need to find a series that is larger than the given series and whose convergence or divergence is known.
We can observe that for n ≥ 2,
In n + 1 < In n
This is because the natural logarithmic function is a monotonically increasing function, and In n + 1 is always less than In n except for n = 1.
Therefore, we can write
In n + 1 In n 1 ≤ 1
Multiplying both sides by Xn+1, we get
Xn+1 In n + 1 In n 1 Xn+1 ≤ Xn+1
Now, the series Σ Xn+1 diverges because it is given in the problem.
Therefore, by the Direct Comparison Test, the series Σ Xn+1 In n + 1 In n 1 also diverges.
Answer: Diverges.
For the second problem, we are given that
lim n→∞ 4 sin(πn) sin n = L > 0
To use the Limit Comparison Test, we need to find a series with positive terms whose convergence or divergence is known and whose limit comparison with the given series is nonzero and finite.
We can consider the series Σ 1/n. This is a p-series with p = 1, which diverges.
Now, we can use the limit comparison test:
lim n→∞ (4 sin(πn) sin n) / (1/n)
= lim n→∞ 4n sin(πn) sin n
= lim n→∞ 4π sin(πn) / (1/n)
= lim n→∞ 4π cos(πn)
= 4π
Since the limit is nonzero and finite, by the Limit Comparison Test, the series Σ 4 sin(πn) sin n also diverges.
Answer: Diverges.
Using the Direct Comparison Test to determine the convergence or divergence of the series Σ (n ln(n) + 1)/(n ln(n+1)) with n=2 to infinity, you can compare it to the series Σ 1/n with n=2 to infinity. Since the series Σ 1/n is a harmonic series and diverges, the given series also diverges.
Using the Limit Comparison Test to determine the convergence or divergence of the series Σ (4sin(n))/n with n=1 to infinity, you can compare it to the series Σ 1/n. Calculate the limit as n approaches infinity of (4sin(n))/n divided by 1/n, which simplifies to 4sin(n). Since the limit does not exist or is not finite (L>0), the Limit Comparison Test is inconclusive, and we cannot determine the convergence or divergence of the series using this method.
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The graph below displays the population of a military base over several different years.
Part 1
Calculate the slope of the line pictured. State appropriate units.
---Select--- years per person people per year years people
What is the initial value of the line pictured. State appropriate units.
---Select--- years per person people people per year years
Part 2
Find a formula for the population of the military base, P, in terms of the number of years, n since 1980.
Use the formula to predict the population of the military base in 1993.
In 1993, the population is predicted to be people.
Use the formula to predict the year in which the population is expected to be 1207 people.
The population is expected to be 1207 people in the year
.
It is not possible for the population to be 1207 people using this formula.
How we can find the Slope of line as per data?Part 1: To calculate the slope of the line, we need to find the change in population over the change in years. From the graph, we can see that the population changes by 1000 people over a period of 10 years. Therefore, the slope of the line is:
slope = (change in population) / (change in years)
= 1000 / 10 = 100 people per year
So the slope of the line is 100 people per year.
To find the initial value of the line, we need to find the population when the year is 0. From the graph, we can see that the population in the year 1980 is about 4000 people. Therefore, the initial value of the line is 4000 people.
Part 2: To find a formula for the population of the military base, P, in terms of the number of years, n since 1980, we can use the point-slope form of the equation of a line: P - 4000 = 100n
Simplifying this equation, we get: P = 100n + 4000
To predict the population of the military base in 1993, we need to find the value of P when n = 13 (since 1993 is 13 years after 1980). Substituting n = 13 into the formula, we get: P = 100(13) + 4000 = 5300
Therefore, the population of the military base in 1993 is predicted to be 5300 people.
To predict the year in which the population is expected to be 1207 people, we can set the formula equal to 1207 and solve for n:
1207 = 100n + 4000
Subtracting 4000 from both sides, we get: 100n = -2793
Dividing both sides by 100, we get: n = -27.93
Since n represents the number of years since 1980, we cannot have a negative value for n. Therefore, it is not possible for the population to be 1207 people using this formula.
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You are asked to evaluate the food at a new restaurant on 7-point scales with bipolar adjectives such as good-bad and inexpensive-expensive. These measures represent what type of scale
The type of scale used to evaluate the food at a new restaurant on 7-point scales with bipolar adjectives such as good-bad and inexpensive-expensive is known as a Likert scale.
This type of scale is commonly used in surveys to measure attitudes and opinions towards a particular topic, in this case, the food at a new restaurant. A Likert scale consists of a series of statements or adjectives that respondents are asked to rate on a scale that ranges from strongly disagree to strongly agree or, in this case, from bad to good and from inexpensive to expensive.
The bipolar adjectives used in the scale allow for a clear distinction between the positive and negative aspects of the food, which helps to ensure that the responses are more accurate and meaningful. The 7-point scale provides a wider range of options than a binary scale, which allows for more nuanced and detailed responses.
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(x+y+z) (x-y+z)
Thank you
Answer:
x^2 +2xy + 2xz - y^2 + z^2
Step-by-step explanation:
(x+y+z) (x-y+z)
x^2 + xy + xz + xy - y^2 + yz + xz - yz + z^2
x^2 + xy + xy + xz + xz - y^2 + yz - yz + z^2
x^2 +2xy + 2xz - y^2 + z^2
Answer:
x² +2xy + 2xz - y² + z²
Step-by-step explanation:
425 divided by 6 so i get the answer of 7.833333333 and so on but that answer is wrong i don’t understand how
The solution of expression after divide is, 70.83333...
We have to give that,
Divide 425 by 6.
Now, Divide the numbers as,
425 ÷ 6
6 ) 425 ( 70.833
- 42
--------
050
- 48
-----------
20
- 18
--------
20
- 18
----------
2
Hence, The solution of expression after divide is, 70.83333...
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A savings account earns 9% interest each year, compounded quarterly ( 4 times a year). If a person invests $200 and makes no further deposits or withdrawals, what is the balance in the account after 3 years?
Answer:
50
Step-by-step explanation:
because i rewirwed it with my teacher
WILL MARK BRAINIEST!! ...
suppose a city with population 600,000 has been growing at a rate of 8% per year. if this rate continues, fund the population of this city in 11 years
Answer:
1,398.983
Step-by-step explanation:
because lone pairs are spread over a large region of space than bonding pairs, lone pair-lone pair interactions are greater than lone pair-bonding pair interactions, which are in turn larger than bonding pair-bonding pair interactions. using this notion, suggest how the following species would distort from regular geometries.
In the OF₂ molecule, the Oxygen atom is sp³ hybridized and has tetrahedral geometry. Biut due to the presence of two lone pairs on the O-atom the bond angle is lowered to 103° as the lp-lp interraction has to be lowered by increasing the angle between them. This squeezes the bond pairs closer to each other lowering the angle between them.
In the SCL₂ molecule, the Sulphur atom is sp³ hybridizes and has tetrahedral geometry. But due to the presence of two lone pairs on the S-atom the bond angle is lowered to 103° as the lp-lp interaction has to be lowered by increasing the angle between them.
Here again, in the PF₃ molecule, the Phosphorous atom is sp³ hybridized and has tetrahedral geometry. But here the Fluorine atoms being more electronegative than phosphorous polarize the bond negatively towards themselves.
Given question is incomplete.
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