Answer:
$6.80
Step-by-step explanation:
You would need to subtract $10-$3.20 to find out how much he spend and that is how you will get your total
Answer:
$6.80
Step-by-step explanation:
10-3.20
If f(x) = 3x - 4 and g(x) = x2, find the value of f(3) – g(2).
Answer:
for x=3
Step-by-step explanation:
What is the area of
the segment? Express
the answer in terms
of pi.
The area of the segment is 9( π-2) units²
What is area of segment?The area of a figure is the number of unit squares that cover the surface of a closed figure.
A segment is the area occupied by a chord and an arc. A segment can be a major segment or minor segment.
Area of segment = area of sector - area of triangle
area of sector = 90/360 × πr²
= 1/4 × π × 36
= 9π
area of triangle = 1/2bh
= 1/2 × 6²
= 18
area of segment = 9π -18
= 9( π -2) units²
therefore the area of the segment is 9(π-2) units²
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An object attached to a coiled spring is pulled down 5 centimeters from its rest position and released. If the motion is simple harmonic in nature, with a period of pi seconds, answer the following questions.
A. what is the maximum displacement form equilibrium of the object?
B. what is the time required for one oscillation?
C. what is the frequency?
D.write an equation to model the motion of the object.
The maximum displacement is 5 centimeters.
The time required for one oscillation is π seconds.
The frequency is 1 / π Hz.
Equation to model the motion of the object is x(t) = 5 × cos(2t)
The maximum displacement from equilibrium can be determined by observing that the object is pulled down 5 centimeters from its rest position.
In simple harmonic motion, the amplitude represents the maximum displacement from equilibrium.
The period of oscillation is given as π seconds.
The period (T) is the time required for one complete oscillation.
The frequency (f) is the reciprocal of the period and represents the number of oscillations per unit time.
Thus, the frequency is the inverse of the period: f = 1 / T.
To model the motion of the object, we can use the equation for simple harmonic motion:
x(t) = A×cos(ωt + φ)
A = 5 centimeters (maximum displacement),
T = π seconds (period),
f = 1 / π Hz (frequency).
To find ω, we can use the relation ω = 2π / T:
ω = 2π / π = 2 radians/second.
The equation to model the motion of the object is:
x(t) = 5 × cos(2t)
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6x + 45 is less than or equal to 240
Answer: neither
Step-by-step explanation:
To get rid of the fractions, we pick a useful number and multiply both sides of the equation by that number. The number is useful if multiplying eliminates all fractions.
Determine the probability of rolling a die and getting a 2
then a 5.
The probability of rolling a die and getting a 2, then a 5, is 1/36.
To determine the probability of rolling a die and getting a 2, then a 5, we need to multiply the probabilities of each event happening.
First, let's consider the probability of rolling a die and getting a 2. Since there are six equally likely outcomes when rolling a fair six-sided die (numbers 1 to 6), the probability of rolling a 2 is 1/6.
Now, let's consider the probability of rolling a die and getting a 5. Again, there are six equally likely outcomes, so the probability of rolling a 5 is also 1/6.
To find the probability of both events happening, we multiply the probabilities:
Probability of rolling a 2 and then a 5 = (1/6) * (1/6) = 1/36.
Therefore, the probability of rolling a die and getting a 2, then a 5, is 1/36.
It's important to note that each roll of the die is an independent event, meaning that the outcome of one roll does not affect the outcome of the next roll. Therefore, the probability of rolling a 2 and then a 5 remains constant at 1/36 regardless of previous rolls or the order in which they occur.
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What additional information is obtained by measuring two individuals on an interval scale compared to a ordinal scale
The additional information that is obtained by measuring two individuals on an interval scale compared to a ordinal scale is the magnitude of the difference between the two measurements.
Interval scale and Ordinal scaleMeasurement scale is an analysis tool used in statistics that are used to measure different variables. Examples of measurement scale are:
Nominal Scale: This is the scale of measurement that defines the identity property of a data.Ordinal Scale: This is the scale of measurement that defines data's that are placed in a particular order.Interval Scale andRatio Scale.When measuring two individuals, on an interval scale the magnitude of the difference between the two measurements can be taken.
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Diven {x) = 3x- 1 and 9(x) = 2x-3, for which value of x does g(X) = {2)?
The calculated value of x at g(x) = 2 is x = 2.5
How to determine the value of x at g(x) = 2from the question, we have the following parameters that can be used in our computation:
f(x) = 3x - 1
Also, we have
g(x) = 2x - 3
When g(x) - 2, we have
2x - 3 = 2
So, we have
2x = 5
Divide by 2
x = 2.5
Hence, the value of x at g(x) = 2 is x = 2.5
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5. Jamal is taking a road trip. He plans to travel a total of 350 miles over the course of 8 days. If he plans on driving an equal amount each day, how far will he travel each day? Solve and check!
Answer: 43.75 miles per day.
Step-by-step explanation: All you have to do is divide 350 by 8, when you divide you basically just split the number evenly 8 times, which is what 350 divided by 8 is. He will have to drive 43.75 miles a day.
The price of one stock fell $12.50 in five days. How much did the stock’s price change each day (on average)?
Answer:
-$2.50
Step-by-step explanation:
Since it said that one stock fell $12.50,that means that the $12.50 is negative.Then you have to do -12.50 ÷ 5 which equals -2.50
Hope this helped!
Jeremy swims 5 3/5 kilometers in a 7- day periodHe swims the same distance each day. What distance does he swim in a day ? 39 1 5 km 4 5 km B 1 1 5 km; 4 35 km A D Eli chose A as the correct answer. How did he get that answer? The answer is c but explain how he got S
Answer:
The distance Jeremey swims in a day is 4/5 Kilometers per day.
Solving:
(28/5)/7 = 28/7x5 = 4/5 kilometers per day
{when I put the / it means fraction}
explanation:
You have to turn 5 3/5 into an improper fraction, and do to do that you have to do 5 x 5 = 25 then 25 + 3 = 28/5
so in a 7 day period she swims 5.6 kilometers. So you have to do 5.6/7 = 0.8
So it would be 0.8 kilometers in a day which is 4/5 kilometers
----------------------------------------------------------
If this helps, pls give me the brainliest
What was the initial mass (in mg) of the sample? What is the mass (in mg) 4 weeks after the start?
To calculate the initial mass we must use the half life equation
\(N_t=N_0\cdot e^{-\lambda\cdot t}\)Where
λ the dacay constant
Nt is the ending amount
N0 is the initial amount
t is the elapsed time
First, we must calculate λ
\(\lambda=\frac{\ln (2)}{t_{\frac{1}{2}}}\)Where
t1/2 is the half life
So λ will be
\(\begin{gathered} \lambda=\frac{\ln(2)}{4} \\ \lambda=0.1733 \end{gathered}\)Then, we must solve the initial equation for N0
\(N_0=\frac{N_t}{e^{-\lambda\cdot t}}\)\(\begin{gathered} N_0=\frac{3mg}{e^{-0.1733\cdot20}} \\ N_0=\frac{3mg}{0.0312}=96.1538 \end{gathered}\)So, the initial mass of the sample was 96.1538 mg.
2.
To calculate the mass after 4 weeks me must convert weeks to days and then we will use the same formula
\(4\text{weeks}=28\text{days}\)\(\begin{gathered} N_{28}=96.1538\cdot e^{-0.1733\cdot28} \\ N_{28}=96.1538\cdot7.8096\cdot10^{-3} \\ N_{28}=0.7509mg \end{gathered}\)So, the mass after 4 weeks will be 0.7509 mg
literally the hardest question
The amount of money that is invested in the account that yields an 8% interest is $6,050.
The amount of money that is invested in the account that yields a 4% interest is $4,650.
How much was invested in each account?Given these two equations:
x = y + 1400
x - y = 1400 equation 1
0.08x + 0.04y = 670 equation 2
take the following steps to determine the amount of money invested at each interest rate:
Multiply equation 1 by 0.08
0.08x - 0.08y = 112 equation 3
Subtract equation 3 from equation 2
0.12y = 558
Divide both sides by 0.12
y = 558 / 0.12
y = $4,650
x = $4,650 + 1400
x = $6,050
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Tom and John are engaged in buying and selling certain products A and B. Tom BUYS 5 of product A but
SELLS twice as much of product B. John on the other hand SELLS three times what Tom BOUGHT of
product A and BUYS 13 of product B. At the end of the business day, John banks Ksh 110,000/- while
Tom banks Ksh 230,000.
Under the assumption that the sale prices for product A and B are the same for the two men, and the costs prices for the products A and B are also the same for the two men, obtain the following:
The price for product A which was determined as Ksh 42,727.27 and the price for product B as 44,363.63
Question: If there was a mark up of 25% on the cost price and a discount of 15% on the sale price, how
much would each of the partners have banked at the end of the business day?
Tom would bank Ksh 277,272.73 and John would bank Ksh 693,939.39 at the end of the business day with 25% markup.
What is markup?The markup is the discrepancy between a product's selling price and its cost price. Adding a particular percentage to the cost price to arrive at the selling price of a product is a frequent practise in business. Depending on the sector, the level of competition, and other elements, the markup % may change.
Since it influences a product's or service's profitability, markup is significant in business. If the markup is too low, the company could not have a sufficient profit to pay its bills and continue operating. The product could not be competitive with other similar items on the market if the markup is too high.
Let us suppose the cost price and sales price = x.
Thus,
For Tom:
Cost of 5 A + Cost of 2B = 5x + 2x = 7x
Sale of 10 B = 10(2x) = 20x
Here,
Profit = Sale - Cost = 20x - 7x = 13x
For the given value of profit we have:
Tom's profit = Ksh 230,000
13x = 230,000
x = 17,692.31
Simillarly for Jhon:
or John:
Sale of 3 A = 3(5x) = 15x
Cost of 13 B = 13x
Profit = Sale - Cost = 13x - 15x = -2x
John's profit = Ksh 110,000
-2x = 110,000
x = -55,000
Now, the markup is 25%,:
New cost price for John = 17,692.31
New sale price for John = 17,692.31 + 0.25(17,692.31) = 22,115.39
Actual sale price for John = 22,115.39 - 0.15(22,115.39) = 18,798.08
The new profit is thus:
New cost price for John = 17,692.31
New sale price for John = 17,692.31 + 0.25(17,692.31) = 22,115.39
Actual sale price for John = 22,115.39 - 0.15(22,115.39) = 18,798.08
Hence, Tom would bank Ksh 277,272.73 and John would bank Ksh 693,939.39 at the end of the business day.
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A cell phone carrier charges a fixed monthly fee plus a constant rate for each minute used. Part 1. In January, the total cost for 150 minutes was $75, while in February, the total cost for 175 minutes was $77.5. The constant charge for each minute used is:
If the total cost for 175 minutes was $77.5. The constant charge for each minute used is: 0.1.
Constant chargeLet x = fixed monthly rate
Let m = per minute charge
x + 150m = 75 (equation 1)
x + 175m = 77.5 (equation 2)
Subtract equation 1 from equation 2
25m = 2.5
Divide both side by 25m
m=2.5/25
m = 0.1
Therefore If the total cost for 175 minutes was $77.5. The constant charge for each minute used is: 0.1.
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The constant charge for each minute used is:0.10
What is the cost function?
The total cost function is determined as the fixed monthly fee plus the constant rate multiplied by the number of minutes used in the month.
Part 1:
$75=FC+(CR*150)
75=FC+150CR
Part 2:
$77.5=FC+(CR*175)
77.5=FC+175CR
deduct the first equation from the second
2.5=25CR
CR=2.5/25
CR=$0.10
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A shop makes a profit of £2 750 in March
It has an Easter sale and the profit for April is £3 162.50
Work out the profit percentage increase
The percent increase of the profit is 15%
How to determine the percent increase of the profit?In this question, the figures are given as
Profit in March = £2750
Profit in April = £3162.50
The percentage of the increase of the profit is then calculated using the following equation
Increase percentage = (Profit in April - Profit in March)/Profit in March * 100%
Substitute the known values in the above equation, so, we have the following representation
Increase percentage = (3162.50 - 2750)/2750 * 100%
Evaluate
Increase percentage = 15%
Hence, the increase in percentage is 15%
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Anna is ordering t-shirts for a community run. The company Anna is ordering from charges $12 per shirt and a shipping fee of $8. Based on this information, which function can be used to represent the relationship between the total cost, t, and the number of shirts Anna orders, m?
A. t=12m−8
B. t = 8m + 12
C. t = 12m + 8
D. t=8m−12
Answer:
D. t = 12m + 8
Step-by-step explanation:
This is the correct answer. I took the test.
The linear function that models the situation is:
\(t = 12m + 8\)
A linear function is modeled by:
\(t(m) = am + b\)
In which:
a is the slope, which is the rate of change per unit m.b is the y-intercept, which is the "fixed" value.In this problem:
Charge of $12 per shirt, hence \(a = 12\).Shipping fee of $8, hence \(b = 8\)Thus, the relationship is modeled by:
\(t = 12m + 8\)
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A gopher built his home 5 3/5 feet below the surface of the earth. A squirrel built his home in a tree 14 7/8 feet above the gopher's home. What was the elevation of the squirrel's nest?
The elevation of the squirrel nest is 9.275 feet
How to find the elevation of the squirrel's?The gopher built his home 5 3/5 feet below the surface of the earth.
A squirrel built his home in a tree 14 7/8 feet above the gopher's home.
The elevation of the squirrels can be found as follows:
The gopher home is 5 3 / 5 ft below the surface of the earth.
The elevation of the squirrel = 14 7 / 8 - 5 3 / 5
The elevation of the squirrel = 119 / 8 - 28 / 5
The elevation of the squirrel = 595 - 224 / 40
The elevation of the squirrel = 371 / 40
The elevation of the squirrel = 371 / 40
The elevation of the squirrel = 9.275 ft
Therefore, the elevation of the squirrel nest is 9.275 feet.
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The triangle is to be reduced by a ratio of 1:2.
a
Answer:
where is the triangle?
Step-by-step explanation:
What does 58/6 equal
Answer:
9.66666666667
Step-by-step explanation:
The fraction 58
6
is equivalent to 9 2
3
.
This fraction is a improper fraction once the absolute value of the top number or numerator (58) is greater than the absolute value of the bottom number or denomintor (6). So, the equivalent fraction is a mixed number which is made up of a whole number (9) and a proper fraction (2
3
).
The fraction 58
6
is equal to 58÷6 and can also be expressed as a decimal as 9.66667 and expressed as a percentage as 966.7%.
Use the data set below to answer the following questions. 20 26 28 25 28 18 23 15 17 26 29 24 29 29 17 15 17 20 30 29 16 21 22 28 19
Approximately what percent of the data are greater than 28?
Approximately what percent of the data are less than 23?
Approximately what percent of data are greater than 17.5?
Approximately what percent of data are between 17.5 and 28?
Approximately 37.5% of the data are greater than 28, 33.3% of the data are less than 23, 91.7% of the data are greater than 17.5, and 62.5% of the data are between 17.5 and 28.
To answer the questions, we can analyze the given data set.
First, let's count the number of data points that satisfy each condition:
Greater than 28:
There are 9 data points greater than 28 (29, 29, 29, 30, 29, 29, 28, 28, 28).
Less than 23:
There are 8 data points less than 23 (20, 18, 15, 17, 17, 15, 17, 19).
Greater than 17.5:
There are 22 data points greater than 17.5.
Between 17.5 and 28:
There are 15 data points between 17.5 and 28.
Now, let's calculate the approximate percentage for each condition:
Percent greater than 28:
The total number of data points is 24. Approximately, 9 out of 24 data points are greater than 28.
Percentage =\((9 / 24) \times 100 = 37.5\)%.
Percent less than 23:
Approximately, 8 out of 24 data points are less than 23.
Percentage = \((8 / 24) \times 100 = 33.3\)%.
Percent greater than 17.5:
Approximately, 22 out of 24 data points are greater than 17.5.
Percentage = \((22 / 24) \times 100 = 91.7\)%.
Percent between 17.5 and 28:
Approximately, 15 out of 24 data points are between 17.5 and 28.
Percentage = \((15 / 24) \times 100 = 62.5\)%.
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16+22= 38, not 36. I believe your answer is incorrect. However it works with 12 candy and 3 popcorn
Carson is organizing textbooks on his bookshelf. He has a Spanish textbook, a math textbook, a history textbook, and a health textbook. How many different ways can he line the textbooks up on his bookshelf?
Carson can line up his textbooks on his bookshelf in 24 different ways
What is Permutation?
Permutations are a way to count the number of ways that a set of objects can be arranged in a particular order. A permutation is an ordered arrangement of objects.
What is Combination?
The combination is a way to count the number of ways that a set of objects can be selected without regard to order. A combination is an unordered selection of objects.
According to the given information:
Carson has four textbooks that he wants to line up on his bookshelf. The number of different ways that he can do this is given by the permutation formula:
n! / (n - r)!
where n is the total number of objects (in this case, 4 textbooks), and r is the number of objects that he wants to arrange in a particular order (in this case, all 4 textbooks).
On substituting the values in the formula,
4! / (4 - 4)! = 4! / 0! = 4 x 3 x 2 x 1 / 1 = 24
Therefore, Carson can line up his textbooks on his bookshelf in 24 different ways.
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What is the sum of net exports for Germany and China ? a. -80 billion dollars c. 90 billion dollars b. 180 billion dollars d. 150 billion dollars
The sum of net exports for Germany and China is,
d.) 150 billion dollars
Now, As per the given bar graph, we can draw the following conclusions:
Net exports for United States = ~ -110 Billion Dollars (It means import of 110 Billion Dollars)
Net exports for Denmark = ~ -30 Billion Dollars (It means import of 30 Billion Dollars)
Net exports for China = ~ 115 Billion Dollars
Net exports for Germany = ~ 35 Billion Dollars
We have to find the sum of net exports of Germany and China:
35 + 115 = 150 Billion Dollars.
Hence, The correct answer is,
d. 150 Billion Dollars.
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Complete question is,
The bar graph in the following graphic represents fictional net exports in billions of dollars for five countries. Net exports are obtained by subtracting total imports from total exports; a negative net export means the country imported more goods than it exported.
What is the sum of net exports for Germany and China ?
a.
-80 billion dollars
c.
90 billion dollars
b.
180 billion dollars
d.
150 billion dollars
Why can any two opposite faces of a rectangular prism be called the bases
Answer:
Step-by-step explanation:
The properties of prisms are similar for every kind of prism with each one defined by the shape that makes up the base of the prism. Any polygon can be the base of a prism.
A rectangular prism is a three-dimensional solid with several properties relating to its shape, volume and surface area. Rectangular prisms, in particular, are one of the most fundamental and common shapes in three-dimensional geometry and are also used in fields such as carpentry and graphic design.
Prism: Math Definition
A prism is a type of three dimensional polyhedron. It has two "bases" that are parallel to each other. These bases are the same type of polygon. The other faces (aka the "sides") of the prism are parallelograms (this is true no matter what shape the bases are).
Hope this helps ✌️
Any two opposite faces of a rectangular prism be called the bases because rectangular prism is formed with 6 pairs of parallel faces.
What is a rectangular prism?A three-dimensional solid form with six faces, including rectangular bases, is called a rectangular prism. A rectangular prism also refers to a cuboid. A cuboid and a rectangular prism have the same cross-section.
One of the three-dimensional shapes that can be created with six pairs of parallel faces is a rectangular prism. Three-dimensional shapes in this category include cubes and cuboids. Prisms come in a variety of forms depending on the base.
Hence, any two opposite faces of a rectangular prism be called the bases because rectangular prism is formed with 6 pairs of parallel faces.
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Consider the equation 3x^2 + 5x + 2 = 0
a) Write the Cavtored form of the trinomial.
b) What are the roots of the equation?
Answer:
Factored Form : (3x + 2)(x + 1)
Roots: x = -2/3, x = -1
Step-by-step explanation:
Multiply 2 (the term with no variable) by 3 (coefficient of the first term with a degree of 2) to get 6
Use The Diamond Method See attachment
Factor :
3x² + 5x + 2 3x² + 3x + 2x + 2 (split 5x into 3x and 2x)3x(x + 1) + 2(x + 1)(3x + 2)(x + 1)Roots:
(3x + 2)(x + 1) = 0Using Zero-Product property:
3x + 2 = 03x = -2x = -2/3Second scenario:
x + 1 = 0x = -1-Chetan K
Simplify 5 xa x 5 x a
Answer:
25 x 3 a 2
Step-by-step explanation:
Please help me with this question.
Given the L-shaped line
where p 1 = ( 0, 2, 2 )
L → Р = Ро + tυwhere p = ( x, y, z ) and p 0 = ( 1, 1, 0 ) and v = ( 1, 2, 2 )
The components p 1 and L constitute a plane with the normal vector n given by
→ \sn \s= \sλ \s1 \s( \sp \s0 \s− \sp \s1 \s)
when R = 1
L 1 is the desired line and is orthogonal to L, so
L 1 p = p 1 + t 1 v 1 = p 1 + t 1 v 1 where
2 v n with 2 R v 1 = 2 v n with 2 R
It is more advantageous to parameterize relations or implicit equations since they become explicit functions once parameterized.
A circle, for example, may be defined as x 2 + y 2 = r 2. When a relation passes the vertical line test, you know it is a function; a circle does not.
When you try to define the circle directly, you get: y = r 2 x 2. Again, this is not a function; it is the combination of two functions.
When we parameterize a circle, we get: x = r cos t
y \s= \sr \ssin \st
t \s∈ \sR
Both x and y are explicit functions that may be plotted, integrated, or differentiated as needed.
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The parametric equation of the plane is x = 11/6 t, y = -5/2t, z = 1 1/2 t.
(x, y, z) = (0, 2, 2) + t(i - j +2 k)
A plane that is parallel to this line will have the general equation:
x - y + 2z = c
We make it contain the point by substituting in the point and solving for c:
0 + 2 +2(2) = 4
c = 4
The plane x - y + 2z = 4 contains the point (0, 1, 2) and is perpendicular to the line.
To find the point where the line intersects the plane, substitute the parametric equations of the line into the equation of the plane:
x - y + 2z = 4
(1 + t) − (2 − t) + 2(2t) = 4
1+t-2+t+ 4t = 4
6t = 5
t = 5/6
x = 11/6, y = 7/6, z=5/3
The line intersects the plane at the point (11/6, 7/6, 5/3)
The vector, v, from the given point to the intersection point
v = (11/6 - 0)i + (7/6 - 2)j + (5/3 - 2)k
v = 11/6 i -5/2 j - 1/2 k
The vector equation of the line is:
(x, y, z) = (0, 2, 2) + t (11/6 i -5/2 j - 1/2 k)
The parametric equations are:
x = 11/6 t,
y = -5/2t,
z = 1 1/2 t
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PLS HELP ASAP
What is (f-g)(3})?
Answer:
442
Step-by-step explanation:
you can download g a u t h m a t h for questions like this, good luck :D
help pls i really need help
===========================================================
Explanation:
1/3 converts to the decimal form 0.333333... where the 3's go on forever
5/3 is a similar story but 5/3 = 1.666666.... where the '6's go on forever
The notation \(0.\overline{6}\) indicates that the 6's go on forever.
So, \(0.\overline{6} = 0.666666\ldots\)
The horizontal bar tells us which digits repeat. As another example, \(0.\overline{123} = 0.123123123123\ldots\)
The three dots just mean "keep this pattern going forever".
----------
Everything mentioned so far has the decimal portions go on forever repeating some pattern over and over.
The only one that doesn't do this is 33% which converts to the decimal form 0.33
The value 0.33 is considered a terminating decimal since "terminate" means "stop". So this is the value that doesn't fit in with the other three items mentioned.
Help please!! Based on Pythagorean identities, which equation is true ??
Answer:
Last answer: \(cot^{2} \alpha - csc^{2} \alpha = -1\)
sorry couldn't find theata so I just used alpha.