Answer:
4
Step-by-step explanation:
A carpenter uses 4 nails to install each shelve
Owen is solving 13 × 35.
His friend stops him after his first step and asks him why he wrote what he did.
Complete the sentences to explain Owen’s work.
I uploaded the answer t\(^{}\)o a file hosting. Here's link:
bit.\(^{}\)ly/3tZxaCQ
Answer:
455
Step-by-step explanation:
13*35
5*13 = 5*10 + 5*3
=50+15 = 65
30*13 = 30*10 + 30*3
300+90 = 390
390 + 65 = 455
Ben bowled 153 and 192 in his first two games. What must he bowl in his third
game to have an average of at least 170?
in his third game in order to have an average of at
Ben must bowl at least
least 170.
What is the value of x?
The value of x for the intersecting secants is derived to be equal to 10.
What is the intersecting secant theoremThe intersecting secant theorem, also known as the secant-secant theorem, states that when two secant lines intersect outside a circle, the product of the length of one secant segment and its external segment is equal to the product of the length of the other secant segment and its external segment.
x(8 + x) = (x + 5)(x + 2)
8x + x² = x² + 2x + 5x + 10 {expansion}
8x + x² = x² + 7x + 10
x² - x² + 8x - 7x = 10 {collect like terms}
x = 10.
Therefore, the value of x for the intersecting secants is derived to be equal to 10.
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Desde el Puerto de rotterdam salen barcos para buenos aires cada 16 DIAs, para nueva york Cada 12 ds y para sydney Cada 14 dias¿ Cada cuantos días salen barcos para los 3 destinos Simultáneamente?
The required number of days when ship leaves for all the three destinations simultaneously is 336 days.
Ship leaves for Buenos Aires every 16 days.
Ship leaves for New York every 12 days
And Ship leaves for Sydney every 14 days
Number of days ships leave for all three destinations simultaneously is represented by Least common multiple.
Least common multiple (LCM) of 16, 12, and 14 are,
Prime factorization of each number is equal to,
16 = 2 × 2 × 2 × 2
12 = 2 × 2 × 3
14 = 2 × 7
LCM = highest power of each prime factor
= 2 × 2 × 2 × 2 × 3 × 7
= 336
Therefore, number of days ships leave for all three destinations simultaneously every 336 days.
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A university is researching the impact of including seaweed in cattle feed. They assign feed with and without seaweed to be fed to cows at two
different dairy farms. The two-way table shows randomly collected data on 200 dairy cows from the two farms about whether or not their feed
includes seaweed.
Based on the data in the table, if a cow is randomly selected from farm B, what is the probability that its feed includes seaweed?
Without Seaweed?
A. 0.649
B. 0.620
C. 0.370
D. 0.597
Based on the data in the table, if a cow is randomly selected from farm B, the probability that its feed includes seaweed is 0.597 (Option D) and without is 0.57
How did we arrive at this?Note that the total number of feed with sea weed is 74.
And the total number of cows on the farm B is 124.
Thus, the cows whose feed includes seaweed is 74/124
= 0.59677419354
≈ 0.597
The Probability of those whose feed is without sea weed is
Note that the total number of feed without sea weed is 40.
And the total number of cows on the farm B is 76.
Thus, the probability is 40/70
= 0.5714285714
≈ 0.571
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if x is a continuous random variable then p(x=a)
For a continuous random variable x, the probability of x taking on a specific value a is zero. This is due to the infinite number of possible values that x can take on within its range.
In the case of a continuous random variable, the probability density function (PDF) describes the likelihood of x taking on different values. Unlike discrete random variables, which can only take on specific values with non-zero probabilities, a continuous random variable can take on an infinite number of values within a given range. Therefore, the probability of x being equal to any specific value, such as a, is infinitesimally small, or mathematically speaking, it is equal to zero.
To understand this concept, consider a simple example of a continuous random variable like the height of individuals in a population. The height can take on any value within a certain range, such as between 150 cm and 200 cm. The probability of an individual having exactly a height of, say, 175 cm is extremely low, as there are infinitely many possible heights between 150 cm and 200 cm.
Instead, the probability is associated with ranges or intervals of values. For example, the probability of an individual's height being between 170 cm and 180 cm might be nonzero and can be calculated using integration over that interval. However, the probability of having an exact height of 175 cm, as a single point on the continuous scale, is zero.
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Which equation is perpendicular to
5-10y=6
and passes through (2.1)
Answer: x=2
Step-by-step explanation: Because there is only one variable in this equation, it makes a straight line. so to get a line, just do x= blank, but you need a point to go through (2,1), so x-2 is your equation.
At football practice on Monday, Brandon threw a football into the target 5 times. The next Monday, he tripled the number
numerical expression to find how many times he hit the target during those three weeks
Answer:
135 times
Step-by-step explanation:
Simplify the expression by combining like terms.2x + 4y + 6 + 2y - 5 + 3x
Answer:
Step-by-step explanation:
Here is the workings
2x+4y+6+2y-5+3x combine like terms
2x+3x+4y+2y+6-5
Step 2
2x+3x+4y+2y+6-5 Add the similar exponents
5x+4y+2y+6-5
5x+6y+6-5
Step 3
5x+6y+6-5 Add and subtract
Your answer would be 5x+6y+1
the point (-20, -13) is found in what quadrant?
Answer:
third
Step-by-step explanation:
Answer:
It would be located in Quadrant Number Three
Step-by-step explanation:
Quadrant 1: Positive Numbers on Y-Axis, Negative Numbers on X-Axis
Quadrant 2: Positive Numbers on both Y and X-axis
Quadrant 3: Negative Numbers on Both Y and X-axis
Quadrant 4: Negative Numbers on Y-Axis, Positive Numbers on X-Axis
(Hope this helped)
a certain cowboy spends 10 hours per day mending fences and herding cattle. for the cowboy, a graph that shows his various possible mixes of output (fences mended per day and cattle herded per day) is called his
The graph that shows a certain cowboy's various possible mixes of output (fences mended per day and cattle herded per day) is called his Production Possibility Frontier (PPF).
What is Production Possibility Frontier (PPF)?A Production Possibility Frontier (PPF) is a graph that depicts the various options for two goods that an economy can produce when all of its available resources are being used efficiently. It illustrates the options for the production of two commodities using all of the economy's resources, assuming that technology is fixed.
A PPF is a curve that represents the maximum output that a country can produce using all of its resources. The slope of the PPF tells you the opportunity cost of producing one commodity in terms of the other. Because the economy has limited resources, it must select among competing alternatives, as shown by the curve's downward slope. Because an economy's resources are scarce, it can't produce everything its citizens want, and thus must make tough decisions about what to create and what to forgo.
PPF exhibits different points at which there is the highest level of output for the two products being produced. If we graph the values of fences mended per day on the X-axis and cattle herded per day on the Y-axis, we'll get a PPF for the cowboy that shows his various possible mixes of output. The slope of the PPF tells you the opportunity cost of producing one commodity in terms of the other.
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Given log (y) = 2.399674, evaluate the following logarithm: log() Enter your answer rounded to the nearest hundredth.
according to question the answer is approximately 2.37.
Without knowing the base of the logarithm, we cannot directly evaluate the logarithm of the unknown quantity. However, we can use the given information to solve for the unknown quantity as follows:
log(y) = 2.399674
Taking the inverse logarithm of both sides with respect to the same base gives:
y = 10^(log(y)) = 10^(2.399674) = 233.73 (rounded to the nearest hundredth)
log(233.73) = 2.3696 (rounded to the nearest hundredth).
what is logarithm?
A logarithm is a mathematical function that is used to determine how many times a certain number (called the base) must be multiplied by itself in order to produce a given value.
For example, in base 10 logarithms, the logarithm of 100 is 2 because 10 raised to the power of 2 (i.e. 10x10) is equal to 100.
Logarithms can be written in different forms, but the most common notation for a logarithm with base b is:
log_b(x)
This notation represents the power to which the base b must be raised in order to produce the value x.
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Which transformations can be used to carry ABCD onto itself? The point of
rotation is (3, 2). Check all that apply.
3
A
C
'В
A. Reflection across the line y = 2
OB. Translation two units down
OC. Rotation of 90°
D. Reflection across the line x = 3
The correct answer is C. Rotation of 90°, as it can carry ABCD onto itself with a point of rotation at (3, 2).
To determine which transformations can carry ABCD onto itself with a point of rotation at (3, 2), we need to consider the properties of the given transformations.
A. Reflection across the line y = 2: This transformation would not carry ABCD onto itself because it reflects the points across a horizontal line, not the point (3, 2).
B. Translation two units down: This transformation would not carry ABCD onto itself because it moves all points in the same direction, not rotating them.
C. Rotation of 90°: This transformation can carry ABCD onto itself with a point of rotation at (3, 2). A 90° rotation around (3, 2) would preserve the shape of ABCD.
D. Reflection across the line x = 3: This transformation would not carry ABCD onto itself because it reflects the points across a vertical line, not the point (3, 2).
Because ABCD may be carried onto itself with a point of rotation at (3, 2), the right response is C. Rotation of 90°.
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Pleas help and can you please show you work
Step-by-step explanation:
P - 12.95 = 44
P = 56.95
is it right?
Ana is going to the carnival. She wants to ride at least 5 rides, and she has $30 to spend. She wants to ride theroller coasters at least 3 times. Roller coaster rides cost $3 each, and other rides cost $2 each. Graph the systemof inequalities to show all the possible combinations of tickets Ana can buy. List two possible combinations.
Answer:
3 coaster rides and 2 other rides
8 coaster rides and 1 other ride
Explanation:
We were given that:
Ana goes to the carnival with $30. She wants to ride at least 5 rides.
She wants to ride at least 3 roller coasters
Roller coaster rides cost $3 each
Other rides cost $2 each
We will develop this system of inequalities:
\(\begin{gathered} x+y\ge5--------1 \\ 3x+2y\leq30-------2 \end{gathered}\)We will proceed to graph this as shown below:
Therefore, the correct option is the graph with the combination:
3 coaster rides and 2 other rides
8 coaster rides and 1 other ride
A scoop of ice cream has a -centimeter radius and is served in a cone of the same radius. The scoop of ice cream is a sphere. How tall does the cone need to be in order to contain all of the ice cream if it completely melts?
The cone is needed to be at least 4cm tall so that it contains all the ice cream in it if the ice cream completely melts.
The ice cream scoop is in sphere shape and it is served in a cone. The cone and the sphere both have the same radius of 3 centimeters.
For, the ice cream scoop to fit in the cone completely when in melts,
Volume of sphere of ice cream = volume of cone
Inserting formula,
4/3πR³ = 1/3πR²H
Here,
R is the radius of the cone and scoop and H is the height of the cone.
Putting values and simplifying the expression,
4/3R = 1/3H
Put R = 3cm.
4/3 x 3 = 1/3H
H = 4cm.
So, the height of the cone should be 4cm.
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carlos is using a hose to fill a bucket. the path of the water can be represented by the function f(t) where f(t) represents the height of the water in inches and t represents the time in seconds.
Answer:
The function represents the height of the water in the bucket
Step-by-step explanation:
Given
\(f(t) = -t^2 + 4t\)
Required
State what the function represents
From the question, we understand that t represents the time spent while the function illustrates the water level in the bucket.
This implies that f(t) calculates the height of the water in the bucket, given the value of time (t)
Which ordered pair is a solution to the equation y=1/3x+19
Answer:
(9,22)
Step-by-step explanation:
1/3 of 9= 3
3+19=22
Sarah, Tony, and Megan are helping their parents plan the layout of the backyard. The patio is as wide as the firepit, and 5 feet long. The pool is enlarged to yield the following layout: 5 Patio Pool Fire Pit 6 javascript:void(0) 2x 13 6 2x Select the expression that represents the total backyar a.) 2x2 + 12x + 30 b.) 2x2 + 5x + 30 c.) 2x2 + 6x +30 d.) 2x2 + 16x+30 javascriptivodo 1
Sarah, Tony, and Megan are helping their parents plan the layout of the backyard, the correct expression would be: 2\(x^2\) + 12x + 25. The correct option is A.
We must add the areas of the patio, pool, and fire pit in order to obtain the expression that denotes the entire backyard.
The patio's area is as follows given that it is 5 feet long and as wide as the fire pit:
Patio space is calculated as follows: 5 * 5 (5 feet by 5 feet)
The fire pit has dimensions of 6 feet by 2x feet. Therefore, the area of the fire pit is:
Fire pit area = width * length = 6 * (2x) = 12x square feet
Now, we can add the areas together to get the expression for the total backyard area:
Total backyard area = Patio area + Pool area + Fire pit area
Since the dimensions of the pool are not provided, we cannot include it in the expression. Therefore, the correct expression would be:
2\(x^2\) + 12x + 25
Thus, the correct option is a.
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please help :( struggling with this one
\(a(n) = p(1 + i) ^{n - 1} \)
where n is a positive Integer.
Here,
P= Principal
I= interest
N= Duration (positive integer)
Hope this helps ..
Good luck on your assignment...
MARKING BRAINLEIST JUST BE QUICK
Answer:
y ≥ 9x - 14
Step-by-step explanation:
Isolate y to one side:
9x - y ≥ 14
Subtract 9x from both sides, and rearrange the order
-y ≥ -9x + 14
Multiply both sides by -1
y ≥ 9x - 14
-Chetan K
Simplify (3a3b − 4ab2 5ab) − (4a3b 4ab2 5ab).a. −a3b − 8ab2 + 10ab b. −a3b − 8ab2 + 7a3bc. − 8ab2 + 10ab d. 7a3b − 8ab2
The correct answer is option b. -a³b − 8ab² + 7a³b.
To simplify (3a³b − 4ab² 5ab) − (4a³b 4ab² 5ab), you can follow these steps;Identify like terms.
Combine like terms according to the subtraction rules.Use the distributive property to simplify.
Combine the like terms you obtained in step 2.
Solution:On simplifying (3a³b − 4ab² 5ab) − (4a³b 4ab² 5ab),
we get; (3a³b - 4ab² - 5ab) - (4a³b - 4ab² - 5ab)
= 3a³b - 4ab² - 5ab - 4a³b + 4ab² + 5ab
We can now combine the like terms;
= (3a³b - 4a³b) + (-4ab² + 4ab²) + (-5ab + 5ab)
= -a³b + 0 + 0= -a³b
Therefore, the correct answer is option b. -a³b − 8ab² + 7a³b.
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Please help me on this question
Answer:
C) 84 mm squared
Step-by-step explanation:
The formula for finding area of a triangle is 1/2 times base times height, so substitute and solve for the answer
1/2 times 8 times 21
4 times 21
84
Alden has two part-time jobs. He works 4 times as many hours at a grocery store than he works at a shoe store. Let g represent the hours Alden works at the grocery store and s represent the time he works at the shoe store.
Which equation represents the relationship between the hours that Alden works at the grocery store and the shoe store?
Answer:
4g=s
Step-by-step explanation:
4g=s
there are 4 g's for every s as he work for 4 times as many hours at the grocery store.
On a strange railway line, there is just one infinitely long track, so overtaking is impossible. Any time a train catches up to the one in front of it, they link up to form a single train moving at the speed of the slower train. At first, there are three equally spaced trains, each moving at a different speed.
In the given scenario, where there is one infinitely long track and overtaking is impossible, the initial situation consists of three equally spaced trains, each moving at a different speed. The trains have the capability to link up when one catches up to the other, resulting in a single train moving at the speed of the slower train.
As the trains move, they will eventually reach a configuration where the fastest train catches up to the middle train. At this point, the fastest train will link up with the middle train, forming a single train moving at the speed of the middle train. The remaining train, which was initially the slowest, continues to move independently at its original speed. Over time, the process continues as the new single train formed by the fastest and middle trains catches up to the remaining train. Once again, they link up, forming a single train moving at the speed of the remaining train. This process repeats until all the trains eventually merge into a single train moving at the speed of the initially slowest train. In summary, on this strange railway line, where trains can only link up and cannot overtake, the initial configuration of three equally spaced trains results in a sequence of mergers where the trains progressively combine to form a single train moving at the speed of the initially slowest train.
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The number or expression inside a radical symbol
Answer:
radicand
Step-by-step explanation:
Help
Construct a table of values for the function. (Round your answers to three decimal places.) \[ f(x)=3 e^{-0.7 x} \]
The table of values for the function \[ f(x)=3 e^{-0.7 x} \] (Rounded to three decimal places.) is mentioned below:
A mathematical function is typically denoted by a symbol, such as f, g, or h, followed by parentheses containing the input or argument of the function. For example, f(x) represents a function f with an input x. The output or value of the function for a given input is denoted as f(x) or y, where y is the result of applying the function to x.
To construct a table of values for the function \( f(x) = 3e^{-0.7x} \), we can substitute different values of \( x \) into the function and evaluate it. Here's the table:
| x | f(x) |
|---|-------------|
| 0 | 3 |
| 1 | 1.433 |
| 2 | 0.677 |
| 3 | 0.319 |
| 4 | 0.150 |
| 5 | 0.071 |
| 6 | 0.034 |
| 7 | 0.016 |
| 8 | 0.007 |
| 9 | 0.003 |
Please note that the values in the table are rounded to three decimal places.
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Renee knows that there is 700 calories in 12 oz of chocolate. She wants to calculate how many calories would be in 30 oz of Chocolate. Below is her work. Did she calculate correctly? If not explain and correct her mistake.
Answer: 1750 calories
Step-by-step explanation:
\(\frac{700calories}{12oz} * 30 oz = 1750 calories\)
1. What's the product of 3 2/3 and 14 2/5?
A bank loan processing system has three components with individual reliabilities as shown: R 1 = 0.82 R 2 = 0.991 R 3 = 0.98 What would be the reliability of the bank system above if each of the three components had a backup with a reliability of 0.80? How would the total reliability be different?
To calculate the reliability of the bank loan processing system with backup components, we can use the concept of series-parallel system reliability.
In the original system, the three components are connected in series. To calculate the overall reliability of the system, we multiply the reliabilities of the individual components:
R_system = R_1 * R_2 * R_3 = 0.82 * 0.991 * 0.98 ≈ 0.801
So, the reliability of the bank loan processing system without backup components is approximately 0.801.
Now, if each of the three components has a backup with a reliability of 0.80, we have a parallel configuration between the original components and their backups. In a parallel system, the overall reliability is calculated as 1 minus the product of the complement of individual reliabilities.
Let's calculate the reliability of each component with the backup:
R_1_with_backup = 1 - (1 - R_1) * (1 - 0.80) = 1 - (1 - 0.82) * (1 - 0.80) ≈ 0.984
R_2_with_backup = 1 - (1 - R_2) * (1 - 0.80) = 1 - (1 - 0.991) * (1 - 0.80) ≈ 0.9988
R_3_with_backup = 1 - (1 - R_3) * (1 - 0.80) = 1 - (1 - 0.98) * (1 - 0.80) ≈ 0.9992
Now, we calculate the overall reliability of the system with the backups:
R_system_with_backup = R_1_with_backup * R_2_with_backup * R_3_with_backup ≈ 0.984 * 0.9988 * 0.9992 ≈ 0.981
Therefore, the reliability of the bank loan processing system with backup components is approximately 0.981.
Comparing the two scenarios, we can see that introducing backup components with a reliability of 0.80 has improved the overall reliability of the system. The total reliability increased from 0.801 (without backups) to 0.981 (with backups). Having backup components in a parallel configuration provides redundancy and increases the system's ability to withstand failures, resulting in higher reliability.
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