? Question
Using the single taxable income tax brackets for 2018, select the appropriate marginal tax rate for each individual.
Select the correct rates in the table.
Individual
teacher, taxable income $40,259
pediatrician, taxable income $194,680
mathematician, taxable income $93,810
registered nurse, taxable income $55,350
Question 2
Tax Bracket
10% 12%
22%
32%
37%
35%
32% 24% 22%
22%
24% 32%
Answers
The appropriate marginal tax rates for each individual based on their taxable income are: Teacher - 12%, Pediatrician - 35%, Mathematician - 24%, Registered Nurse - 22%.
1: Using the single taxable income tax brackets for 2018, select the appropriate marginal tax rate for each individual. Select the correct rates in the table. Individual Taxable Income Marginal Tax Rate Teacher $40,259 12% Pediatrician $194,680 35% Mathematician $93,810 24% Registered Nurse $55,350 22%
2: Tax Bracket 10% 12% 22% 24% 32% 35% 37% The given table shows the marginal tax rates for single taxable income tax brackets in the year 2018. The marginal tax rate refers to the tax rate that applies to the next additional dollar of income. It is essential to know the marginal tax rate for the calculation of the tax bill. Now, we have to select the appropriate marginal tax rate for each individual.
Teacher -Taxable Income = $40,259. The appropriate marginal tax rate for the teacher is 12%. The income of the teacher falls in the taxable income bracket of $38,701 to $82,500, and the marginal tax rate is 12%.
Pediatrician - Taxable Income = $194,680. The appropriate marginal tax rate for the pediatrician is 35%. The income of the pediatrician falls in the taxable income bracket of $157,501 to $200,000, and the marginal tax rate is 35%.
Mathematician - Taxable Income = $93,810. The appropriate marginal tax rate for the mathematician is 24%. The income of the mathematician falls in the taxable income bracket of $82,501 to $157,500, and the marginal tax rate is 24%.
Registered Nurse - Taxable Income = $55,350. The appropriate marginal tax rate for the registered nurse is 22%. The income of the registered nurse falls in the taxable income bracket of $38,701 to $82,500, and the marginal tax rate is 22%.
Thus, the appropriate marginal tax rate for each individual is as follows: Individual Taxable Income Marginal Tax Rate Teacher $40,259 12% Pediatrician $194,680 35% Mathematician $93,810 24% Registered Nurse $55,350 22%In summary, the marginal tax rate refers to the tax rate that applies to the next additional dollar of income. It is essential to know the marginal tax rate for the calculation of the tax bill. The appropriate marginal tax rate for each individual depends on their taxable income and taxable income bracket. The given table shows the marginal tax rates for single taxable income tax brackets in the year 2018.
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Related Questions
(4x-5)+(2x+1) CAn anyone help with this
Answers
Answer:
6x -4
Step-by-step explanation:
(4x-5)+(2x+1)
Combine like terms
4x+2x -5 +1
6x -4
(2 times 5)the 3rd power
Answers
Answer:
do you mean 2x5=10 = 10x10x10= 1,000
Step-by-step explanation:
What is an equation that models each translation?
b. y=2 sin x, π/4 units to the right
Answers
the required equation for the translation y = 2sin x, π/4 units to the right is; y = 2sin (x-π/4)
The given function is y = 2sin x. π/4 units to the right can be considered as a translation. To write an equation for the given translation, the formula to be used is f(x-a)
For translating the function y = 2 sin x, π/4 units to the right, the following steps can be followed: The general formula is; f(x-a) For the given function, a = π/4 (as the function needs to be translated π/4 units to the right).
The equation becomes; y = 2 sin (x-π/4) Therefore, the required equation for the translation y = 2sin x, π/4 units to the right is; y = 2sin (x-π/4). For the given function, a = π/4 (as the function needs to be translated π/4 units to the right).
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To make a small vase, Elisa uses no more than 4.5 ounces of clay. To make a large vase, she uses at least 12 ounces of clay. Which compound inequality represents the number of ounces of clay, c, that Elisa uses to make one vase of either size? 4.5 < c < 12 4.5 ≤ c ≤ 12 c < 4.5 or c > 12 c ≤ 4.5 or c ≥ 12
Answers
The compound inequality that represents the number of ounces of clay, "c", Elisa uses to make one vase of either size is [(c ≤ 4.5) or (c ≥ 12)].
As per the question statement, Elisa uses no more than 4.5 ounces of clay to make a small vase and at least 12 ounces of clay to make a large vase.
We are required to find out the compound inequality that represents the number of ounces of clay, that she uses to make one vase of either size.
Let the number of ounces of clay, that Elisa uses to make one vase of either size be denoted by "c".
Since, Elisa uses no more than 4.5 ounces of clay to make a small vase, The words "no more than" implies maximum, i.e., "either less than or equals to" and hence, for a small vase, "c" must be less than or equal to 4.5 oz, which gives \((c \leq 4.5)\) ...(1)
On the other hand, to make a large vase, she uses at least 12 ounces of clay where the words "at least" means minimum, i.e, "either more than or equals to" and hence, for a large vase,
Thus "c" is more than or equal to 12 oz, which gives \((c \geq 12)\)...(2)
Now, combining (1) and (2), we get [(c ≤ 4.5) or (c ≥ 12)] which is option "d".
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old macdonald has a farm. on this farm, he has some unicorns, and some werewolves. due to personality conflicts between the unicorns and the werewolves, old macdonald decides to enclose a rectangular area with a metal fence. the fencing costs $10 per yard. the rectangle is to be split into two enclosures with some super-duper ultra reinforced magical fence, that costs $30 per yard. if the total area of the two enclosures is to be 4000 square yards, then what is the minimum possible cost of the project? since there are no variables defined in the statement of this problem, state clearly what your variables represent.
Answers
If the total area of the two enclosures is to be 4000 square yards, then the minimum possible cost of the project would be $8400.
Let's define the variables:
x = the length of one side of the rectangular enclosure (in yards)
y = the width of the other side of the rectangular enclosure (in yards)
The total area of the two enclosures is 4000 square yards. Since the enclosures are rectangular, we can express the total area as the sum of the areas of the two rectangles:
Area of the first rectangle: x * y
Area of the second rectangle: x * y
The total area is 4000 square yards, we can write the equation:
x * y + x * y = 4000
Simplifying the equation, we have:
2xy = 4000
xy = 2000
To find the minimum possible cost, we need to consider the cost of the fences. There are two types of fences: the regular metal fence that costs $10 per yard and the super-duper ultra reinforced magical fence that costs $30 per yard.
The cost of the regular metal fence is given by the perimeter of the entire rectangular enclosure:
Perimeter of the rectangular enclosure = 2(x + y)
The cost of the super-duper ultra reinforced magical fence is given by the perimeter of the split enclosure plus the length of the split:
Cost of the super duper ultra reinforced magical fence = 2(x + y) + x
To find the minimum possible cost, we need to minimize the total cost, which is the sum of the cost of the regular metal fence and the cost of the super-duper ultra reinforced magical fence:
Total cost = 10 * (2(x + y)) + 30 * (2(x + y) + x)
Simplifying further:
Total cost = 20(x + y) + 60(x + y) + 30x
Total cost = 80(x + y) + 30x
Total cost = 80x + 80y + 30x
Total cost = 110x + 80y
To minimize the cost, we need to find the values of x and y that satisfy the area constraint (xy = 2000) and minimize the expression 110x + 80y.
Finding the exact values of x and y that minimize the cost requires optimization techniques. However, based on the given information, we can calculate the minimum possible cost by considering a possible value for x and calculating the corresponding y.
For example, let's assume x = 40 yards. Substituting this value into the area constraint equation (xy = 2000), we can solve for y:
40y = 2000
y = 50 yards
Therefore, with x = 40 yards and y = 50 yards, we have the minimum possible cost:
Total cost = 110(40) + 80(50)
Total cost = 4400 + 4000
Total cost = $8400
So, the minimum possible cost of the project would be $8400.
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Does anyone know the answer to this?
Answers
Answer:
41
Step-by-step explanation:
In 19 years, Oscar Willow is to receive $100,000 under the terms of a trust established by his grandparents. Assuming an interest rate of 5.3%, compounded continuously, what is the present value of Oscar's legacy?
The present value of the legacy is $____________. (Round to the nearest cent as needed.)
Answers
Answer:
$36,531.33
Step-by-step explanation:
You want to know the present value of $100,000 in 19 years at an interest rate of 5.3% compounded continuously.
Future valueThe future value will be ...
FV = P·e^(rt) . . . . . . . . principal p invested at annual rate r for t years
100,000 = P·e^(0.053·19) . . . . . . . substituting given numbers
P = 100,000·e^(-0.053·19) ≈ 36,531.33
The present value of the legacy is $36,531.33.
<95141404393>
Which of the following shapes are quadrilaterals ? Please choose 2 correct answers !!!!!!!!!! Will mark Brianliest !!!!!!!!!!!
Answers
Answer:
B and D
Step-by-step explanation:
quadrilaterals only have 4 sides hence the prefix quad
Answer:
B and D
Step-by-step explanation:
C has five sides and A has three sides with a curve, curve doesn't count as a side
could anyone please walk me through the necessary steps for this?
Answers
Answer: m∠C=45° AB=12.4 units AC=15.9 units
Step-by-step explanation:
Given: m∠A=20° m∠B=115° BC=6 units
Find: 1) m∠C=? 2) AB=? AC=?
1)
m∠C=180°-(m∠A+m∠B)
m∠C=180°-(20°+115°)
m∠C=180°-135°
m∠C=45°
2)
We use the sine theorem to find the length of a side of a triangle:
\(\displaystyle\\a)\ \frac{BC}{sin20^0} =\frac{AB}{sin45^0} \\\\AB=\frac{BCsin45^0}{sin20^0}\\\\AB=\frac{6*0.707}{0.342} \\\\AB\approx12.4 \ units\\\)
\(\displaystyle\\b )\ \frac{BC}{sin20^0} =\frac{AC}{sin115^0}\\\\AC=\frac{BCsin115^0}{sin20^0} \\\\AC=\frac{6*0.906}{0.342} \\\\AC\approx15.9\ units\)
the average of 8 girls is 15 and the average of 6 girls is 13 find the average of the other two girls with equal age
Answers
Answer:
21
Step-by-step explanation:
Since the girls have the same age, let their age be x.
Then, their average is
\(\frac{x+x}{2} = \frac{2x}{2} = x\)
Let \(S_{i}\) denote the age of 'i' girls.
Then, \(S_{8} = S_{6} + x + x - eq(1)\)
Also, we have,
\(\frac{S_{8}}{8} =15 - eq(2)\)
\(\frac{S_{6}}{6} =13 - eq(3)\)
Then eq(2):
(from eq(1) and eq(3))
\(\frac{S_{6} + 2x}{8} =15\\\\\frac{13*6 + 2x}{8} = 15\\\\78+2x = 120\\\\2x = 120-78\\\\x = 21\)
The average of the other two girls with equal age is 21
in order to use green's theorem to calculate the work done by a vector field, the vector field must be conservative. group of answer choices true false
Answers
Only electrostatic fields i.e. fields generated by a static charge distribution, are conservative in nature. So, Electric field intensity is not conservative vector.
This theorem generally implies that if we integrate a "derivative-like function" (f′ or f), the results depend only on the values of the original function (f) at the endpoints. This is similar to the Fundamental Theorem of Calculus.
It is referred to be a conservative vector field if a vector field F is the gradient of a function,
F=f.
The formula for work: W = F · d . 2. Calculating work done when the force field is not constant Now we'll find the work done by a force field F(x, y) =〈x − y, x + y〉 in moving an object along the linear path d from (−2,−2) to (2,2), The force field and the path are shown below.
Green's Theorem states that a line integral around the boundary of the plane region D can be computed as the double integral over the region D. where the path integral is traversed anti-clockwise.
The line integral of a gradient vector field depends only on the initial and terminal points of the path.
The work done by gradient vector field is independent of path..
Therefore,
Only electrostatic fields i.e. fields generated by a static charge distribution, are conservative in nature. So, Electric field intensity is not conservative vector.
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A circle is placed in a square with a side length of 8 m, as shown below. Find the area of the shaded region.
Use the value 3.14 for pi, and do not round your answer. Be sure to include the correct unit in your answer.
Answers
The area of the shaded region is the expression 16(4 - π) square metres.
How to evaluate for the shaded regionThe shaded region is the remaining area in the square which is outside the circle, so it is derived by subtracting the area of the circle from the area of the square as follows:
area of the square = 8 m × 8 m
area of the square = 64 m²
area of the circle = π × 4 m × 4 m
area of the circle = 16π m²
area of the shaded region = 64 m² - 16π m²
area of the shaded region = 16(4 - π) m²
Therefore, the area of the shaded region is the expression 16(4 - π) square metres.
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(I’ll give brainilest) help asap
Answers
Answer:
option c: y=9x+0.5
that's the answer!
Evaluate the definite integral
a) Find an anti-derivative
b) Evaluate • f,ª (2ª − 7)*¹112³dx = If needed, round part b to 4 decimal places. ₁*₁ (x² − 7) * 112³ da - = f(x² − 7) * 11x³dx =
Answers
We are asked to evaluate the definite integral ∫[a to b] f(x)dx, where f(x) = (2x - 7) (112³). To do this, we first need to find an antiderivative of f(x) and then substitute the upper and lower limits into the antiderivative.
Additionally, we are asked to evaluate the definite integral ∫[1 to x] (x² - 7) ( 112³) dx, and again we need to find an antiderivative and substitute the limits to evaluate the integral.
a) To find an antiderivative of f(x) = (2x - 7) * 112³, we can use the power rule for integration. The antiderivative of 2x is x², and the antiderivative of -7 is -7x. Thus, the antiderivative of f(x) is F(x) = (x² - 7x) * 112³.
b) To evaluate the definite integral ∫[a to b] f(x)dx, we substitute the upper and lower limits into the antiderivative. The definite integral becomes F(b) - F(a), where F(x) is the antiderivative we found in part a.
c) Similarly, to evaluate the definite integral ∫[1 to x] (x² - 7) * 112³ dx, we find the antiderivative of (x² - 7) * 112³, which is F(x) = [(x³/3) - 7x] * 112³. Then, we substitute the upper and lower limits into the antiderivative, resulting in F(x) - F(1).
By evaluating the expressions F(b) - F(a) and F(x) - F(1), we can determine the values of the definite integrals.
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Surface area of a rectangular prism 17cm 15cm 17cm 11cm 16cm??? I need it noww
Answers
Answer:
picture?
Step-by-step explanation:
Answer:
1,240 square centimeters
2. Sye had a total of 12 tennis balls after she bought a can of 3 balls. How many tennis balls did she have before buying
the new ones?
x - 3 = 12
x + 3 = 12
Answers
Answer:Sye had 9 balls before she bought those 3
Step-by-step explanation:
12-3=9
Suppose a city with population 400,000 has been growing at a rate of 8% per year. If this rate continues, find the population of this city in 19 years.
The population in 19 years will be approximately (Round to the nearest whole number as needed.)
Answers
Answer:
1726280
Step-by-step explanation:
You have two pieces of rope. One piece is of rope is 98 feet and the other is 56 feet. You need to cut the rope into equal lengths with non left over. What is the greatest possible lenth you can cut the rope so all peices will be the same
Answers
Answer:
14 feet
Step-by-step explanation:
We solve the above question by using the Greatest Common Factor method
We find the factors of 56 and 98
The factors of 56 are: 1, 2, 4, 7, 8, 14, 28, 56
The factors of 98 are: 1, 2, 7, 14, 49, 98
Then the greatest common factor is 14.
Therefore, the greatest possible length you can cut the rope so all pieces will be the same is 14 feet
Given: ∆MNP, PM = 8 m∠P = 90°, m∠N = 58° Find: Perimeter of ∆MNP
(Not 22.4 or 22.43)
Please answer ASAP, brainly awarded.
Answers
Answer:
Step-by-step explanation:
Triangle MNP is a right triangle with the following values:
m∠P = 90°m∠N = 58°PM = 8Interior angles of a triangle sum to 180°. Therefore:
m∠M + m∠N + m∠P = 180°
m∠M + 58° + 90° = 180°
m∠M + 148° = 180°
m∠M = 32°
To find the measures of sides MN and NP, use the Law of Sines:
\(\boxed{\begin{minipage}{7.6 cm}\underline{Law of Sines} \\\\$\dfrac{a}{\sin A}=\dfrac{b}{\sin B}=\dfrac{c}{\sin C}$\\\\\\where:\\ \phantom{ww}$\bullet$ $A, B$ and $C$ are the angles. \\ \phantom{ww}$\bullet$ $a, b$ and $c$ are the sides opposite the angles.\\\end{minipage}}\)
Substitute the values into the formula:
\(\dfrac{MN}{\sin P}=\dfrac{NP}{\sin M}=\dfrac{PM}{\sin N}\)
\(\dfrac{MN}{\sin 90^{\circ}}=\dfrac{NP}{\sin 32^{\circ}}=\dfrac{8}{\sin 58^{\circ}}\)
Therefore:
\(MN=\dfrac{8\sin 90^{\circ}}{\sin 58^{\circ}}=9.43342722...\)
\(NP=\dfrac{8\sin 32^{\circ}}{\sin 58^{\circ}}=4.99895481...\)
To find the perimeter of triangle MNP, sum the lengths of the sides.
\(\begin{aligned}\textsf{Perimeter}&=MN+NP+PM\\&=9.43342722...+4.99895481...+8\\&=22.4323820...\\&=22.43\; \sf units\; (2\;d.p.)\end{aligned}\)
Determine the sum of the first 27 even Natural Numbers.
378
2,700
270
756
Answers
Answer:
this is called AP arithmetic progression
2, 4, 6.........
sn=n/2(2a+(n-1)d)
S27=
\( \frac{27}{2 } (2 \times 2 + (27 - 1)2)\)
\( \frac{72}{2} (4 + (26 \times 2)\)
\( \frac{27}{2} (4 + 52)\)
\( \frac{27}{2} \times 56\)
\(27 \times 28\)
=756
a 9-foot ladder is placed 4 feet from the base of a building. about how high does the ladder reach? round to the nearest tenth.
Answers
The ladder reaches a height of about 8.1 feet (rounded to the nearest tenth).
To round off a decimal to the nearest tenth, you have to look at the digit that is located in the hundredths place value.
If the digit in the hundredths place value is 5 or greater than 5, we have to add 1 to the tenths place value.
Otherwise, we will leave the number as it is.
The ladder leans against the wall of the building and reaches the top of the wall.
So, we need to find the length of the ladder.
In this problem, we are given the following values:
ladder is 9 feet long.
ladder is 4 feet away from the base of the building.
To find the height of the ladder, we can use the Pythagorean theorem.
According to the Pythagorean theorem:
\(\text{hypotenuse}^2 = \text{base}^2 + \text{height}^2\)
Now substitute the given values:
\(\text{9}^2 = \text{4}^2 + \text{height}^2\)
Simplify and solve for height.
\(81 - 16 = \text{height}^2$$\[65=\text{height}^2\]\)
Take the square root of both sides. \(\sqrt{65} \approx 8.06\]\)
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how can I covert this 0.688= to a fraction
Answers
You have to convert the following number into a fraction:
\(0.6\bar{8}\bar{8}\)This is a periodic decimal number, which explicitely is 0.68888888....
In order to convert this number to a fraction you proceed as follow:
\(0.6\bar{8}=\frac{68-0}{99}=\frac{68}{99}\)You put 0.68 and not 0.688 because to do the convertion you need only the first periodic number (that is, only the first 8). The key is to put in the numerator the complete number as whole number, that is, 68. To this number you subtract the whole part of the decimal number, this whole part is 0 because of the 0.688. Then, in the numerator you have 68 - 0. In the denominator you write a number composed only by 9's. The number of 9 numbers is determined by the number of digits of the first number in the numerator. That is two 9 numbers
simplify square root one minus cos squared theta, need explanation please
Answers
-1 squared =-1•-1
1•1=1
-•-=+
-1•-1=+1
=1
please help me with this problem !! (will give brainliest
Answers
Answer:
(4,3)
Step-by-step explanation:
f(x) = a(x-h)^2 +k is the vertex form of a parabola
where (h,k) is the vertex
f(x) = (x-4)^2 +3
yields a vertex of (4,3)
Answer: The answer is A 4,3
Step-by-step explanation:
find the measures of an exterior angle and an interior angle given the number of sides of each regular polygon. round to the nearest tenth, if necessary.1. 40a. 40, 140 b. 140, 220 c. 9, 171 d. 4.5, 175.5
Answers
The value of interior angle and the exterior angle will be 9, 140 degree.
Hence, option (a) is correct choice.
(a) 40, 140
An exterior angle of a regular polygon with 40 sides is equal to 360 divided by the number of sides, which is 360/40 = 9 degrees.
An interior angle of a regular polygon with 40 sides is equal to (180(n-2))/n,
where n is the number of sides,
which is (180(40-2))/40 = 140 degrees.
So the answer is: 9, 140.
(b) 140, 220
The exterior angle of a regular polygon with 40 sides is equal to 360 divided by the number of sides,
which is 360/40 = 9 degrees.
An interior angle of a regular polygon with 40 sides is equal to (180(n-2))/n,
where n is the number of sides, which is (180(40-2))/40 = 140 degrees.
So the answer is: 9, 140.
(c) 9, 171
The exterior angle of a regular polygon with 9 sides is equal to 360 divided by the number of sides, which is 360/9 = 40 degrees.
An interior angle of a regular polygon with 9 sides is equal to (180(n-2))/n,
where n is the number of sides, which is (180(9-2))/9 = 140 degrees.
So the answer is: 40, 140.
(d) 4.5, 175.5
This answer is incorrect.
The exterior angle of a regular polygon with 4.5 sides is not possible since the number of sides in a polygon must be a positive integer.
The interior angle of a regular polygon with 4.5 sides is not possible since the number of sides in a polygon must be a positive integer.
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If SU and VX are parallel lines and mUTR = 115°, what is mSTW?
Answers
Answer:
m STW = 115°
Step-by-step explanation:
here, SU || VX
m STW = m UTR
( vertical opposite angles )
Hence, STW = 115°
PLEASE HELP!! Thanks:)
Answers
Answer:
C. 11
Step-by-step explanation:
(4x + 18) + (8x + 30) = 180
Combine like terms
12x + 48 = 180
Subtract 48 from both sides
12x = 132
Divide both sides by 12
x = 11
Both equations given are supplementary, meaning that they add up to 180, so set them equal to 180 and solve.
(8x + 30) + (4x + 18) = 180
12x + 48 = 180
12x = 132
x = 11
An actor was paid $2.1 x 10^6 (this an exponent) to star in a movie. If the
movie was 1 hr 45 min long, what was the actor's salary
per minute? Give your answer standard form.
Answers
Answer:
Step-by-step explanation:
one hour and 45 min=60+45=105 minutes
2.1x 10^6=210x 10^4 , i multiplied 2.1 by 100
210 x 10^4/105=2 x10^4=20,000/min
The bases of the prism below are right triangles. If the prism's height measures 11 units and its volume is 130.9 units 3 3 , solve for x x.
Answers
The value of x is equal to 4.8 units.
How to calculate the volume of a triangular prism?In Mathematics and Geometry, the volume of a triangular prism can be determined or calculated by using the following formula:
Volume = base area × height of the prism.
Assuming the variable x represent the length of one side of its base. Since the height of this triangular prism measures 11 units and its volume measures 130.9 cubic units, the value of x can be determined as follows;
Base area of triangle = 1/2 × x × 5
Base area of triangle = 5x/2 square units.
Volume of triangular prism = base area × height of the prism.
130.9 = 5x/2 × 11
130.9/11 = 5x/2
11.9 = 5x/2
5x = 23.8
x = 4.8 units.
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Missing information:
The question is incomplete and the complete question is shown in the attached picture.
In 2007, Joelle spent $5,900 on her health care. If this amount increased by 6 percent per year, what would be the amount Joelle spent in 2017 for the same health care? Hint: Use Exhibit 1-A. (Round FV factor to 3 decimal places and final answer to 2 decimal places.)
Answers
Answer:
Joel’s is the 28
Step-by-step explanation:
For the one is me cause Zyou KNOW ULTRA,,,!,,,,,,292