Answer:
1/8 Kg de miel.
Step-by-step explanation:
Answer:
i dont speak spanish but yuhh get it ig
Step-by-step explanation:
Kirby is trying to hypnotize Chrissy by swinging a pendulum at an angle of 80°.the length of chain attached is 10 inches long. What is the total are length AB that the pendulum travels
The total arc length AB that the pendulum travels is approximately 13.96 inches.
To find the total arc length traveled by the pendulum, we can use the formula for the arc length of a pendulum given by:
Arc length (s) = θ × r
where θ is the angle in radians and r is the length of the pendulum.
However, in this case, we are given the angle in degrees, so we need to convert it to radians. The formula for converting degrees to radians is:
θ (in radians) = (π/180) × θ (in degrees)
Given that the angle is 80°, we can convert it to radians as follows:
θ (in radians) = (π/180) × 80° = (4π/9) radians
Now, we can calculate the arc length:
Arc length (s) = (4π/9) radians × 10 inches
The total arc length traveled by the pendulum is therefore:
Arc length (s) = (40π/9) inches
To approximate the answer, we can use the value of π as approximately 3.14:
Arc length (s) ≈ (40 × 3.14/9) inches
Arc length (s) ≈ 13.96 inches
Therefore, the total arc length AB that the pendulum travels is approximately 13.96 inches.
Please note that this calculation assumes that the pendulum swings in a perfect arc without any friction or external factors affecting its motion. In reality, there may be slight variations due to factors such as air resistance or imperfections in the pendulum's motion.
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What’s the median of this set of data 71,37,22,81,65,54,52,41,48,71
Answer:
I'm glad you asked!
Step-by-step explanation:
Step 1:Order the numbers from least to greatest.
\(22,37,41,48,52,54,65,71,71,81\)
Step 2:Now find the middle number.
\(22,37,41,48\),52,54\(,65,71,71,81\)
Step 3:Since there are two numbers,we add them together then divide by 2.
\(52+54 =106\)
\(106/2=53\)
The median is 53.
Answer:
53
Step-by-step explanation:
What determines where the graph will cross the x-axis?.
The graph will cross the x-axis if the multiplicity of the real root is odd.
What is polynomial?
In arithmetic, a polynomial is an expression consisting of indeterminates and coefficients, that involves solely the operations of addition, subtraction, multiplication, and positive-integer powers of variables.
Main body:
For polynomials, the graph will cross the x-axis if the multiplicity of the real root is odd, and just touch the x-axis if the multiplicity of the real root is even. (The multiplicity of the root is the number of times it occurs as a root)
(a) y=(x+1)^2(x-2) The graph crosses at x=2 (multiplicity 1) but touches at x=-1 (mulitplicity 2)
(b) y=(x-4)^3(x-1)^2 The graph crosses at x=4 (multiplicity 3) but touches at x=1 (m=2)
(c) y=(x-3)^2(x+4)^4 The graph touches at x=3 and x=-4 as the multiplicities are both even.
The graphs: (a) black, (b) red, (c) green
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PLEASE help U CAN LITEARALLY HELP ME GET INTO MY DREAM SCHOOL>
What is the total cost of a $12 t-shirt if the sales tax is 6.5%?
Answer:
The answer is $12.78
Step-by-step explanation:
Answer:
So if you want to find 6% sales tax for an item costing $12, simply move the decimal point to the left two places and multiply. You will write 6% as . o6. Now multiply that by 12 to find the sales tax.
Step-by-step explanation:
Calculating Total Cost. Multiply the cost of an item or service by the sales tax in order to find out the total cost. The equation looks like this: Item or service cost x sales tax (in decimal form) = total sales tax. Add the total sales tax to the Item or service cost to get your total cost.
Calculating sales tax on a product or service is straightforward: Simply multiply the cost of the product or service by the tax rate. For example, if you operate your business in a state with a 6% sales tax and you sell chairs for $100 each, you would multiply $100 by 6%, which equals $6, the total amount of sales tax.
How to Simplify 4y^2 x y^3?
Answer:
4y⁵
Step-by-step explanation:
xⁿ·xⁿ = xⁿ⁺ⁿ
1). 4y²·y³
2). 4(y²·y³)
3). 4y²⁺³ = 4y⁵
A boom seller sold 50 books for $ 890.00 and earned a profit of $ 90.00. Find the cost price of 50 books.
Answer:
$ 800
Step-by-step explanation:
number of books sold = 50
money earned = $ 890.00
profit = $ 90.00
Then the price of 50 books will be (money earned) - (profit)
= 890 - 90
= 800
So, the cost of 50 books is $ 800
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Cathy are in $16 per day how much will she have at the end of 64 days
Answer:
1024
Step-by-step explanation:
multiply 16 by 64
Gina is at the park from 2:00 to 3:40 everyday. the timeline shows the amount of time she spends warming up, playing soccer and walking two laps until 3:10. on some days she walks extra laps. if it takes her the same amount of time to walk each lap, how many laps does gina walk on the days that she walks until 3:40?
Based on these scenarios, we see that if Gina walks 3 additional laps, each lap will take her 10 minutes. Therefore, on the days that she walks until 3:40, Gina walks 3 extra laps.
How to calculate the valueFrom 2:00 to 3:10 (1 hour and 10 minutes), Gina warms up, plays soccer, and walks two laps.
This means that Gina has 1 hour and 10 minutes - the time it takes to warm up, play soccer, and walk two laps - to walk additional laps until 3:40. We need to find out how many laps she can walk in this remaining time.
The remaining time from 3:10 to 3:40 is 30 minutes (3:40 - 3:10 = 0:30).
Since Gina takes the same amount of time to walk each lap, we need to determine the duration of time she spends on each lap. To do this, we divide the remaining time by the number of additional laps:
30 minutes ÷ Number of additional laps = Time per lap
Now, we can check different scenarios by assuming a number of additional laps and calculating the time per lap:
1 additional lap:
30 minutes ÷ 1 additional lap = 30 minutes per lap
2 additional laps:
30 minutes ÷ 2 additional laps = 15 minutes per lap
3 additional laps:
30 minutes ÷ 3 additional laps = 10 minutes per lap
Based on these scenarios, we see that if Gina walks 3 additional laps, each lap will take her 10 minutes. Therefore, on the days that she walks until 3:40, Gina walks 3 extra laps.
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Find the upward unit normal n to the surface 7cos(xy)=e
8z
−13 at (7,π,0). (Write your solution using the form (∗,∗,∗). Use symbolic notation and fractions where needed.)
The upward unit normal to the surface 7cos(xy) = \(e^(^8^z^)\)- 13 at (7, π, 0) is (0, 0, 1/√2).
What is the upward unit normal at (7, π, 0) for the surface 7cos(xy) = \(e^(^8^z^)\) - 13?To find the upward unit normal to the surface, we need to calculate the partial derivatives of the given surface equation with respect to x, y, and z.
Starting with the given equation: 7cos(xy) = \(e^(^8^z^)\)- 13, we differentiate it partially with respect to x, y, and z.
∂/∂x (7cos(xy)) = 0 - sin(xy)y∂/∂y (7cos(xy)) = 0 - sin(xy)x∂/∂z (7cos(xy)) = 8e^(8z)Evaluating these partial derivatives at the point (7, π, 0), we have:
∂/∂x (7cos(7π)) = 0 - sin(7π)π = 0∂/∂y (7cos(7π)) = 0 - sin(7π)7 = 0∂/∂z (7cos(7π)) = 8e^(8*0) = 8Next, we construct the normal vector by normalizing the vector (0, 0, 8) to obtain the unit normal vector: (0, 0, 1).
Therefore, the upward unit normal to the surface at (7, π, 0) is (0, 0, 1).
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a 12 sided die is rolled. what is the probability that an even number or a number greater than 3 is rolled
The probability that an even number or a number greater than 3 is rolled on a 12-sided die is 0.833.
A 12-sided die has 12 equally likely outcomes, numbered from 1 to 12. To find the probability of rolling an even number or a number greater than 3, we need to count the number of outcomes that satisfy this condition and divide it by the total number of possible outcomes.
There are 6 even numbers on a 12-sided die, namely 2, 4, 6, 8, 10, and 12, and there are 9 numbers greater than 3, namely 4, 5, 6, 7, 8, 9, 10, 11, and 12. However, we need to be careful not to count the numbers that satisfy both conditions twice, namely 4, 6, 8, 10, and 12.
Therefore, the number of outcomes that satisfy the condition is 6 + 9 - 5 = 10. The probability of rolling an even number or a number greater than 3 is therefore 10/12, which simplifies to 5/6 or approximately 0.833.
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Steve invests $1,800 in an account that earns 3.7% annual interest, compounded continuously. What is the value of the account after 10 years? Round your answer to the nearest dollar. A. about $2,466 B. about $2,589 C. about $2,601 D. about $2,606
Answer:
B. about $2,589
Step-by-step explanation:
Given data
P=$1,800
R= 3.7%
T=10years
The expression for the compound interest is given as
A= P(1+r)^t
substitute
A= 1800(1+0.037)^10
A= 1800(1.037)^10
A=1800*1.43809495884
A=$2588.570
Hence the answer is B. about $2,589
Simplify -n x 8 x n please help
Answer:
−8\(n^{2}\)
Step-by-step explanation:
Hey there
Steps :
-n x 8n
Apply the exponent rule : \(a^{b} * a^{c} = a^{b + c}\)
\(-n = -n^{1}\)
\(n = n^{1}\)
\(-8n^{1+1}\)
add the numbers: 1+1
\(-8n^{1+1} = -8n^{2}\)
Determine the period.
X is 10
Y is 1
Answer:
9
Step-by-step explanation:
The top of the slope starts at 1, and it repeats at 9
Which relationships describe angles 1 and 2?
Select each correct answer.
supplementary angles
vertical angles
adjacent angles
complementary angles
Answer: Adjacent angles
Step-by-step explanation:
The angles share a common side.
Find 3 consecutive odd integers with a sum of 75.
Answer:
23 + 25 + 27
Step-by-step explanation:
75/3 = 25
23 + 25 + 27 are all odd numbers and the sum is 75.
Find the equilibrium price and quantity for each of the following pairs of demand and supply functions. a. Q=10-2P b. Q=1640-30P C. Q = 200 -0.2P Q² =5+3P Q² = 1100+30P Q² = 110+0.3P Q² = 5000+ 0.
The equilibrium price and quantity for each pair of demand and supply functions are as follows:
a. Q = 10 - 2P
To find the equilibrium, we set the quantity demanded equal to the quantity supplied:
10 - 2P = P
By solving this equation, we can determine the equilibrium price and quantity. Simplifying the equation, we get:
10 = 3P
P = 10/3 ≈ 3.33
Substituting the equilibrium price back into the demand or supply function, we can find the equilibrium quantity:
Q = 10 - 2(10/3) = 10/3 ≈ 3.33
Therefore, the equilibrium price is approximately $3.33, and the equilibrium quantity is also approximately 3.33 units.
b. Q = 1640 - 30P
Setting the quantity demanded equal to the quantity supplied:
1640 - 30P = P
Simplifying the equation, we have:
1640 = 31P
P = 1640/31 ≈ 52.90
Substituting the equilibrium price back into the demand or supply function:
Q = 1640 - 30(1640/31) ≈ 51.61
Hence, the equilibrium price is approximately $52.90, and the equilibrium quantity is approximately 51.61 units.
In summary, for the demand and supply functions given:
a. The equilibrium price is approximately $3.33, and the equilibrium quantity is approximately 3.33 units.
b. The equilibrium price is approximately $52.90, and the equilibrium quantity is approximately 51.61 units.
In the first paragraph, we summarize the steps taken to determine the equilibrium price and quantity for each pair of demand and supply functions. We set the quantity demanded equal to the quantity supplied and solve the resulting equations to find the equilibrium price. Substituting the equilibrium price back into either the demand or supply function allows us to calculate the equilibrium quantity.
In the second paragraph, we provide the specific calculations for each pair of functions. For example, in case a, we set Q = 10 - 2P equal to P and solve for P, which gives us P ≈ 3.33. Substituting this value into the demand or supply function, we find the equilibrium quantity to be approximately 3.33 units. We follow a similar process for case b, setting Q = 1640 - 30P equal to P, solving for P to find P ≈ 52.90, and substituting this value back into the function to determine the equilibrium quantity of approximately 51.61 units.
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There are three rows of VIP seats in each section. Each row
has 12 seats and there are 16 sections. How many VIP seats
are there in all?
Answer:
The answer is 576 seats
Step-by-step explanation:
3 rows x 12 seats = 36 seats in one section
36 seats in one section x 16 sections = 576 seats
what is the answer to
−1+8(−3+9)
Answer:42
Step-by-step explanation:
The slope of MN¯¯¯¯¯¯¯ is −6. what segments are parallel to MN¯¯¯¯¯¯¯?
The slope of the parallel line to line MN -6
How to determine the slope of the line?From the question, the line is given as
Line MN
Also, we have the slope of line MN to be
Slope of MN = -6
As a general rule in linear functions and parallel lines
The slopes of parallel lines are equal
This means that any line that is parallel to the line MN and the line MN would have the same slope of -6
Hence, the slope of the line segments that are parallel to line MN is -6
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Helppp asapppp
What is the circumference??
Answer:
The answer is C= 109.96 cm
Step-by-step explanation: Since it's a diameter, you'll have to split it in half to find the radius, from there, you can use the normal formula.
Check whether the given function is a probability density function. If a function fails to be a probability density function, say why. F(x)= x on [o, 6] a. Yes, it is a probability function b. No, it is not a probability function because f(x) is not greater than or equal to o for every x. c. No, it is not a probability function because f(x) is not less than or equal to O for every x c. No, it is not a probability function because ∫f(x) dx ≠ 1 d. No, it is not a probability function because ∫f(x)dx = 1.
No, it is not a probability function because ∫f(x) dx ≠ 1.
To check if F(x) = x on [0, 6] is a probability density function, we need to verify two conditions:
1. f(x) ≥ 0 for all x in the domain.
2. ∫f(x) dx = 1 over the domain [0, 6].
For F(x) = x on [0, 6], the first condition is satisfied because x is greater than or equal to 0 in this interval. However, to check the second condition, we calculate the integral:
∫(from 0 to 6) x dx = (1/2)x² (evaluated from 0 to 6) = (1/2)(6²) - (1/2)(0²) = 18.
Since ∫f(x) dx = 18 ≠ 1, F(x) is not a probability density function.
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What greater 50% or 13/25
Answer: 13/25
Step-by-step explanation: it is equal to 52% which is greater than 50%
50% is greater than 13/25. To compare these two values, you can convert both of them to a common denominator, such as 50%. 50% is equal to 1/2, so 13/25 is equal to 52/50, which is less than 1/2 or 50%. Alternatively, you can also express both fractions as decimals and compare the two values that way. 50% is equal to 0.5, and 13/25 is equal to 0.52, so 50% is still greater than 13/25.
PLEASE HELP ASAP!!!!!!!!!!!!
Ari mixed 2 1/4
cups of red grapes with 1/2 cups of green grapes. He then divided the grapes into bags with 3/4 cup of mixed grapes in each. How many bags of grapes will Ari have?
Answer:
3
Step-by-step explanation:
what is a better deal 12 cans for $0.88 each or 16 cans for $ 0.85 each
16 cans for .85 cents is a better deal because it is less cents per can than there is in the other deal. May I please be the brainiest? I have never been that and I would love it
Plzzzzz answer ASAP help meh
Answer:
1= 8
3= 12
5= 16
7= 20
9= 24
Step-by-step explanation:
1+3=4x2=8
3+3=6x2=12
5+3=8x2=16
9+3=12x2=24
ANSWER:1=8
3=12
5=16
7=20
9=24
step -by - step explanation: 1+3=4×2=8
3+3=6×2=12
5+3=8×2=16
9+3=12×2=24
Dig deeper! a police dog spends of his workday in a police car, of his workday in public, and the rest of his workday
at the police station. what fraction of the dog's day is spent at the police station?
fraction of workday
The police dog spends 1/6 of its workday at the police station.
To find the fraction of the police dog's workday spent at the police station, we need to add up the fractions of time spent in each location and subtract them from 1, since the dog spends the rest of the day at the police station.
Fraction of time spent in police car = \(1/3\)
Fraction of time spent in public = \(1/2\)
To add these fractions, we need to find a common denominator:
\(1/3 = 2/6\\1/2 = 3/6\)
So, the fraction of the dog's day spent at the police station is:
\(1 - (2/6 + 3/6) = 1 - 5/6\)
= \(1/6\)
Therefore, the police dog spends 1/6 of its workday at the police station.
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Calculate the value of the standard normal random variable z, call it z0, such that a) P (z ≤ z0 ) = 0.7090
The value of the standard normal random variable z (z0) such that P(z ≤ z0) = 0.7090 is 0.54.
To calculate the value of the standard normal random variable z (z0), we need to use a standard normal distribution table or a calculator that can compute standard normal probabilities such that P(z ≤ z0) = 0.7090, follow these steps:
1. Identify the given probability: P(z ≤ z0) = 0.7090.
2. Look up the given probability in a standard normal distribution table or use an online calculator or software.
3. Find the corresponding z-score (z0) for the given probability.
Using a standard normal distribution table or an online calculator, the corresponding z0 value for P(z ≤ z0) = 0.7090 is approximately 0.54. Therefore, the value of the standard normal random variable z (z0) such that P(z ≤ z0) = 0.7090 is 0.54.
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Sofa co is selling sofas with a 33% discount off the original price to reduce its stock. Calculate the discounted price of a sofa originally selling for £999.00. Please show your working.
Solve the proportion 2x-3/3=x/2
UGRENT
Answer:
X=6
Step-by-step explanation:
2x-3/3=X/2
or, (2x-3)×2= 3x ( cross multiplication )
or, 4x-6=3x
or,4x-3x=6
... 1x=6
hence ...... x=6
I need help with this please
Answer:
The answer is B
Step-by-step explanation:
Because you are looking at the parallel lines not the strait cuz if it asked for the strait you would be adding.