Answer:
16 im sure :)
Step-by-step explanation:
A truck holds 48,000 pounds of sand.
How many tons are in 48,000 pounds?
Answer:
24
Step-by-step explanation:
dont exaclty have an explanations - its just the calculations
Help please…..?!!!!!☺️
Answer:
Step-by-step explanation:
Sample space of die 1 = {1,2,2,3,3,4}
Sample space of die 2 = {1,3,4,5,6,8}.
The highest value that we get by rolling die 1 is 4 and die 2 is 8, which give the sum 12. So, we cannot have any other combinations other than this , as the highest value itself gives 12.
Rolling a sum of 12 with the dice = {(4,8) }
Probability = 1/36
Expand and simplify
4(2x + 3) + 4(3x + 2)
Answer: 20x + 20
Step-by-step explanation:
We will distribute the four into the expressions to expand, then we will simplify.
Given:
4(2x + 3) + 4(3x + 2)
Distribute:
8x + 12 + 12x + 8
Combine like terms with addition:
20x + 20
20x + 20
Question 5 of 39
Malcolm is buying a $162,500 home with a 30-year mortgage. He makes a
$12,500 down payment.
Use the table to find his monthly PMI payment.
Base-To-Loan % 30-year fixed-rate loan 15-year fixed-rate loan
0.55%
0.37%
0.41%
0.28%
0.30%
0.19%
0.19%
0.17%
95.01% to 97%
90.01% to 95%
85.01% to 90%
80.01% to 85%
OA. $68.75
OB. $51.25
OC. $35.00
OD. $55.52
The correct answer for Malcolm's monthly PMI payment is $55.52. Here option D is the correct answer.
To determine Malcolm's monthly PMI (Private Mortgage Insurance) payment, we need to find the corresponding interest rate based on the loan-to-value ratio (LTV). In this case, Malcolm made a $12,500 down payment on a $162,500 home, resulting in an LTV of 92.31% ($150,000 loan amount / $162,500 home value).
Looking at the provided table, we can see that the LTV range of 90.01% to 95% corresponds to an interest rate of 0.37% for a 30-year fixed-rate loan. Since Malcolm's LTV falls within this range, we can use this interest rate.
To calculate the monthly PMI payment, we need to find the annual PMI premium and then divide it by 12. The PMI premium is calculated based on the loan amount, interest rate, and PMI factor.
The PMI factor can be calculated by multiplying the interest rate by the base-to-loan percentage. In this case, the base-to-loan percentage is 0.37%.
PMI factor = 0.37% * 0.37% = 0.001369%
Next, we calculate the annual PMI premium by multiplying the loan amount by the PMI factor:
Annual PMI premium = $150,000 * 0.001369% = $205.35
Finally, we divide the annual PMI premium by 12 to get the monthly PMI payment:
Monthly PMI payment = $205.35 / 12 ≈ $17.11
Therefore, the correct answer is D. $55.52
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can someone help me with this math equation 3/8[-8+16-(-2.5)]
Answer:
9.9375
Step-by-step explanation:
3/8[-8+16-(-2.5)]
=3/8(-8+16+2.5)
=3/8(26.5)
=9.9375
Write a quadratic equation in standard form with integral coefficients given
x = 4 is a solution with multiplicity of 2.
Answer:
y=(x-4)^2=x^2-8x+16
Step-by-step explanation:
Since we know that x=4 is a solution with multiplicity 2. Therefore x=4 will occur as a factor twice in the quadratic equation.
So
y=(x-4)^2
\(y=(x-4)^2=x^2-8x+16\)
Each side of the Square Park measures 160 yard if Tina walks twice around the outside of the park how many yards does she walk
We are given that each side of the Square Park measures 160 yards.
The Square Park has 4 sides.
The perimeter of the Square Park is given by
\(P=4s=4(160)=640\;yards\)This means that if you walk around the outside of the Square Park one time then you would cover a distance of 640 yards.
It is given that Tina walked twice around the outside of the park.
\(2\times640=1280\;yards\)Therefore, Tina walked 1280 yards.
Gotenks99 question 2
23
Step-by-step explanation:
\(f(3) = {(3)}^{2} + 3(3) - 7 = 9 + 9 - 7 \\ = 18 - 7 = 11\)
\(g(3) = 5(3) - 3 = 15 - 3 = 12\)
\(f(3) + g(3) = 11 + 12 = 23\)
RATE BRAINLIEST
LO4 Q1: A fair coin is tossed three times. Let X be the number of heads that are observed. . a) Construct the probability distribution of X. b) Find the probability that at least one head is observed. c) Find the expected value of X (E(X)). d) Find the standard deviation of X (o(x)). <1 mark> <1 mark> <1 mark> <1 mark>
a)P(X = 0) = 1/8, P(X = 1) = 3/8, P(X = 2) = 3/8, and P(X = 3) = 1/8. b) The probability of observing at least one head is 1 - 1/8 = 7/8. c) E(X) = (0 * 1/8) + (1 * 3/8) + (2 * 3/8) + (3 * 1/8) = 1.5. d) σ(X) ≈ 0.87.
a) The probability distribution of X, the number of heads observed when a fair coin is tossed three times, is as follows: P(X = 0) = 1/8, P(X = 1) = 3/8, P(X = 2) = 3/8, and P(X = 3) = 1/8.
b) The probability of observing at least one head is calculated by finding the complement of the probability of observing no heads. Since P(X = 0) = 1/8, the probability of at least one head is 1 - 1/8 = 7/8.
c) The expected value (E(X)) of X is calculated by multiplying each possible value of X by its respective probability and summing them up. In this case, E(X) = (0 * 1/8) + (1 * 3/8) + (2 * 3/8) + (3 * 1/8) = 1.5.
d) The standard deviation (σ(X)) of X is calculated by taking the square root of the variance. The variance is calculated by summing the squared differences between each possible value of X and the expected value, weighted by their respective probabilities. In this case, σ(X) ≈ 0.87.
a) To construct the probability distribution of X, we need to find the probability of each possible outcome. When a fair coin is tossed three times, there are eight possible outcomes: HHH, HHT, HTH, HTT, THH, THT, TTH, TTT. Out of these, there is one outcome with 0 heads, three outcomes with 1 head, three outcomes with 2 heads, and one outcome with 3 heads. Therefore, the probability distribution is as follows: P(X = 0) = 1/8, P(X = 1) = 3/8, P(X = 2) = 3/8, and P(X = 3) = 1/8.
b) The probability of observing at least one head is the complement of the probability of observing no heads. Since P(X = 0) = 1/8, the probability of at least one head is 1 - 1/8 = 7/8.
c) The expected value (E(X)) of X is calculated by multiplying each possible value of X by its respective probability and summing them up. In this case, E(X) = (0 * 1/8) + (1 * 3/8) + (2 * 3/8) + (3 * 1/8) = 1.5.
d) The standard deviation (σ(X)) of X is calculated by taking the square root of the variance. The variance is calculated by summing the squared differences between each possible value of X and the expected value, weighted by their respective probabilities. In this case, the variance is approximately 0.75, and therefore, the standard deviation is σ(X) ≈ √0.75 ≈ 0.87.
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the product (5+i) (5-i) is a real number, 26. What are two factors (5+i) and (5-i) called?
Answer:
Complex numbers
Step-by-step explanation:
Given
5 + i and 5 - i
Required
What are they called?
In numbering system,
Complex numbers are of the form:
\(a + bi\)
Comparing the given numbers to the form of complex number, we'll see that there's a perfect match between the two
i.e.
\(a + bi = 5 + i\)
\(a + bi = 5 - i\)
Hence, they are referred to as complex numbers
simplify the expression to a polynomial in standard form: (x - 1)^4
Answer:
Expand the expression.
x^ 4 − 4 x ^3 + 6 x ^2 − 4 x + 1
Could use some Geometry help
I am not 100% sure but I think it is 85 degrees
DO NOT take my word for it
Step-by-step explanation:
I'm not sure but I think it is 75 degree
Solve the system using the addition method. Write your answer as an ordered pair.If there is no solution, write NS for your answer.s 6x + 5y = 251 4x – 5y = 15Answer 2 PointsKeypadKeyboard Shortcuts
Given:
\(\begin{gathered} 6x+5y=25\ldots\ldots\ldots\ldots(1) \\ 4x-5y=15\ldots\ldots\ldots\ldots(2) \end{gathered}\)To find: The value of x and y
Explanation:
Adding (1) and (2) we get,
\(\begin{gathered} 6x+5y+4x-5y=25+15 \\ 10x=40 \\ x=4 \end{gathered}\)Substitute x=4 in equation (2) we get,
\(\begin{gathered} 6(4)+5y=25 \\ 24+_{}5y=25 \\ 5y=25-24 \\ 5y=1 \\ y=\frac{1}{5} \end{gathered}\)Hence, the solution is,
\((4,\frac{1}{5})\)Final answer:
\((4,\frac{1}{5})\)Write the following as an inequality.
x is greater than or equal to - 7 and less than or equal to 4
Use x only once in your inequality.
Answer:
4 ≤ x ≥ -7
I think this is right. I'm not 100% sure! But maybe it will help :)
Answer:
x ≥ -7 ≤ 4
Step-by-step explanation:
Use the graphing tool to find the local minimum and the local maximum for the given function. over the interval [–3, –1], the local minimum is . over the interval [–1, 0], the local maximum is . over the interval [0, 3], the local minimum is .
Over the interval [-3, 1], the local minimum is 0, Over the interval [-1, 0], the local maximum is 4.39, Over the interval [0, 3], the local minimum is -32.
By plot the function on a graphing tool and visually identify the local minimum and maximum values over the specified intervals .A function that is continuous for an interval [a,b], a is not equal to b, then there is a local maximum and minimum if:
Local maximum: f(d) > f(x), ∀ x ≠ d, a ≤ d ≤ b
Local minimum: f(c)< f(x), ∀ x ≠ to c, a≤c≤b
we can proceed to solve each question:
Over the interval [-3, 1], the local minimum is 0,
since f(-2) < f(x), ∀ x ≠ -2,-3 ≤ x ≤ -1 .
Over the interval [-1, 0], the local maximum is 4.39,
since f(-0.8) > f(x), ∀ x ≠ -0.8, -1 ≤ x ≤ -1.
Over the interval [0, 3], the local minimum is -32,
since f(-2) < f(x), ∀ x ≠ -2.0 ≤ x ≤3.
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Answer:
0
4.39
-32
Step-by-step explanation:
on edge
On April 18, 1775, Paul Revere set off on his
midnight ride from Charlestown to Lexington. If he
had ridden straight to Lexington without stopping,
he would have traveled 11 miles in 26 minutes. In
such a ride, what would the average speed of his
horse have been, to the nearest tenth of a mile
per hour?
The average speed of his horse have been, to the nearest tenth of a mile
per hour is 25.4
Given:
On April 18, 1775, Paul Revere set off on his midnight ride from Charlestown to Lexington.
Without any break, her would traveled 11 miles in 26 minutes.
So, the distance = 11 miles
and the time taken = 26 minutes
We know that, the speed is calculated using the formula,
distance = speed x times
Here, let us consider the speed is S.
And, the speed is needed in miles per hour, we convert 26 minutes to hour by dividing 26 by 60.
That is, 26/60 = 13/30 hours
So, when we apply the values we get the expression as,
11 = S x 13/30
S = 11 / (13/30)
S = 25.4
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A building has 5 floors above ground and 5 floors below ground. An elevator descended 5 floors below ground. The
elevator then rose 5 floors. How far was the elevator from the top floor?
Answer:
0
Step-by-step explanation:
It went down 5 and then came back up 5
35 POINTS !!!!!!! PLEASE HELP VERY SOON I NEED HELP NOW
Answer:
It's DCAA!
1) 14
2) 141
3) 39
4) 39
9. Ilya was watching an American news broadcast. It spoke of
gas prices being $3.20/gal. What was the price per litre?
How can I do it ??
$0.008453504 because there are 0.264172 gallons in a litre.
Answer:
84 cents per liter
Step-by-step explanation:
1 gallon = 3.78541 liters
$3.20 / 3.78541 = 0.84
How many quarters are there in three wholes?
Answer:
1/4=1 whole so to keep it simple you can do 3x4=12and that how much quarters are in three whole
Step-by-step explanation:
Lucy is shipping 5 boxes that all weigh the same, and 1 envelope that weighs 7. 5 pounds. The total weight of the shipment is 65 pounds. What is the weight, in pounds, of each box?
The weight of each box that Lucy is shipping is 11.5 pounds.
To find the weight of each box, we need to subtract the weight of the envelope from the total weight and then divide by the number of boxes. Here's how to do it step by step:
1. Start with the total weight: 65 pounds
2. Subtract the weight of the envelope:
65 pounds - 7.5 pounds = 57.5 pounds
3. Divide by the number of boxes:
57.5 pounds / 5 boxes = 11.5 pounds per box
So the weight of each box is 11.5 pounds.
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12. A hot air balloon is flying at an altitude of 1,000 ft. The pilot wants to increase the altitude of
the balloon at 5° angle over the next 500 ft. What will be the balloon's change in altitude?
(sin 5° -0.0872; cos 5º = 0.9962; tan 5° = 0.0875)
A. 25.8 ft
B 43.7 ft
C. 231.4 ft
D. 498 ft
Balloon's altitude = 43.7ft as
change in altitude/500 = tan 5°
change in altitude = .0875*500
=43.7ft
eighteen obese volunteers weighed themselves before and after a two-day fast. the appropriate design for testing the significance of the difference between the means is
A. Independent sample T test
B. Dependent sample T test
C. One sample T test D. Z test
Option C, A associated samples t-test is the best method for determining the importance of the mean difference.
The weight of an individual before and after a two-day fast is the two variables in this situation.
To use the t-test on paired data, the given observations must be related. Using the variations between the two sets of data, we calculate the test statistic. The degree of freedom for this test is n 1, where n is the overall number of observations.
If the standard deviation is provided and the sample size is large, the statistical hypothesis known as the Z-test is employed to assess if the two samples' computed means are different. The T-test, in contrast, evaluates how averages from distinct data sets differ when the variance or standard deviation is unknown.
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tick the calculation that would increase 275 by 10%
275 + 10
110/100 x 275
10/275 x 10
275 + 27.5
Answer:
The calculation that would increase 275 by 10%:
275 x ( 1 + 10%) = 275 x (1 + 10/100) = 275 x 110/100 = 302.5
Hope this helps!
:)
Need help ASAP giving 30 points
Answer:
Find the radius
Square the radius
Multiply by pi
Round to nearest hundredth
Each pair of figures is similar. Use the information to find the scale factor of the smaller figure to the larger figure.
The scale factor of the smaller figure to the larger figure is 1.5.
What is a scale factor?In Mathematics and Geometry, a scale factor can be determined through the division of the side length of the image (new figure) by the side length of the original or actual geometric figure (pre-image).
Mathematically, the formula for calculating the scale factor of any geometric object or figure is given by:
Scale factor = side length of image/side length of pre-image
By substituting the given side lengths into the scale factor formula, we have the following;
Scale factor = 6/4
Scale factor = 1.5.
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Which of the following are measures of central tendency of the first psychology exam in a semester?
►The average score on the exam was an 85.
►The median score on the exam was an 80.►The correlation coefficient was +0.85.
►The most frequently occurring exam score was an 82.
►The scores varied from 95 to 65.
►The standard deviation was 5.
The measures of central tendency of the first psychology exam in a semester are the average score, which was an 85.
The correlation coefficient and the range of scores from 95 to 65 are not measures of central tendency either.
The standard deviation is a measure of variability, not central tendency, that the measures of central tendency of the first psychology exam are the average and median scores. This states that the mode, correlation coefficient, range of scores, and standard deviation are not measures of central tendency.
Hence, the measures of central tendency for the first psychology exam in a semester are the average score (85) and the median score (80).
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The measures of central tendency for the psychology exam scores include the average, median, and mode.
Explanation:The measures of central tendency of the first psychology exam in a semester include the average score, median score, and mode (most frequently occurring score).
The average score on the exam was 85, which represents the mean of all the scores.
The median score on the exam was 80, which represents the middle value when all the scores are arranged in order.
The most frequently occurring score was 82, which represents the mode of the scores.
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Riley has a farm on a rectangular piece of land that is 200200200 meters wide. This area is divided into two parts: A square area where she grows avocados (whose side is the same as the length of the farm), and the remaining area where she lives.
Every week, Riley spends \$3$3dollar sign, 3 per square meter on the area where she lives, and earns \$7$7dollar sign, 7 per square meter from the area where she grows avocados. That way, she manages to save some money every week.
Write an inequality that models the situation. Use lll to represent the length of Riley's farm.
Answer:
The inequality that models the situation for her to have money to save is
7L² > 3(200L - L²)
On simplifying and solving,
L > 60 meters
Step-by-step explanation:
The length of her farm = L meters
The farm where she grows avocados is of square dimension
Area of the farm = L × L = L²
The piece of land is 200 m wide.
Total area of the piece of land = 200 × L = (200L) m²
If the area of her farm = L²
Area of the side where she lives will be
(Total area of the land) - (Area of the farm)
= (200L - L²)
= L(200 - L)
Every week, Riley spends $3 per square meter on the area where she lives, and earns $7 per square meter from the area where she grows avocados.
Total amount she earns from the side she grows the avocados = 7 × L² = 7L²
Total amount she spends on the side where she lives = 3 × (200L - L²) = 3(200L - L²)
For her to save money, the amount she earns must be greater than the amount she spends, hence the inequality had to be
(Amount she earns) > (Amount she spends)
7L² > 3(200L - L²)
To simplify,
7L² > 3L(200 - L)
Since L is always positive, we can divide both sides by L
7L > 3(200 - L)
7L > 600 - 3L
10L > 600
L > 60 meters
Hope this Helps!!!
Answer:
Answer is in attached image.
Evaluate the integral after changing to spherical coordinates.∫30∫√9−y2−√9−y2∫√9−x2−y20(x2z+y2z+z3)dzdxdy
To change to spherical coordinates, we can use the following formula:
x = ρ sin φ cos θ
y = ρ sin φ sin θ
z = ρ cos φ
We also note that the region of integration is a hemisphere with radius 3, and that the integrand contains x^2z+y^2z+z^3. Since we are integrating over a hemisphere, the bounds of ρ can be from 0 to 3, φ can be from 0 to π/2, and θ can be from 0 to 2π.
Next, we need to express the integrand in terms of ρ, φ, and θ. Substituting x, y, and z, we get:
x^2z + y^2z + z^3 = ρ^4 sin^2 φ cos^2 θ (ρ cos φ) + ρ^4 sin^2 φ sin^2 θ (ρ cos φ) + (ρ cos φ)^3
Simplifying, we get:
x^2z + y^2z + z^3 = ρ^5 cos^2 φ + ρ^3 cos^3 φ
Thus, the new integral is:
∫0^(2π) ∫0^(π/2) ∫0^3 (ρ^5 cos^2 φ + ρ^3 cos^3 φ) ρ^2 sin φ dρ dφ dθ
Integrating with respect to ρ, we get:
∫0^(2π) ∫0^(π/2) [ 1/6 ρ^6 cos^2 φ + 1/4 ρ^4 cos^3 φ ]_|ρ=0^3 sin φ dφ dθ
Simplifying and integrating with respect to φ, we get:
∫0^(2π) [ 9/5 sin^5 φ - 27/14 sin^7 φ ]_|φ=0^(π/2) dθ
Evaluating the limits, we get:
∫0^(2π) [ 9/5 - 27/14 ] dθ
Finally, evaluating the integral, we get:
∫0^(2π) [ 33/35 ] dθ = 66π/35
Therefore, the value of the integral after changing to spherical coordinates is 66π/35.
[(7+x)^4}^3
Cane some body help me on this
Answer:
\(\left(7+x\right)^{12}\)
Step-by-step explanation:
\(\left\{\left(7+x\right)^4\right\}^3\)
\(\left(\left(7+x\right)^4\right)^3\)
Let's apply the exponent rule:
\(\left(\left(7+x\right)^4\right)^3=\left(7+x\right)^{4\times \:3}\)
Multiply 4*3=12
\(\left(7+x\right)^{12}\)
~
Hope this helps!