how much bigger is 0.75 then 0.76? and how
0.76 is 0.01 greater than 0.75.
Step-by-step explanation:
0.75+x=0.76
x=0.76-0.75
x=0.01
In percent
0.01/0.76 * 100%
1.32%
The decimal number 0.75 is -0.01 more bigger than the decimal number 0.76.
Given are two decimal numbers:
0.75 and 0.76
It is required to find how much bigger is the decimal number 0.75 compared to that of 0.76.
For that, the operation of subtraction has to be done.
Here, the number which is considered bigger is 0.75. So, the number from which the other number has to be subtracted is 0.75.
So, subtract 0.76 from the decimal number 0.75.
0.75 - 0.76 = -(0.76 - 0.75)
= -0.01
Hence, the decimal number, 0.75 is -0.01 more bigger than 0.76.
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how to find the turning point of a polynomial function?
the turning point(s) of a polynomial function by using below steps
To find the turning point of a polynomial function, follow these steps:
1. Determine the degree of the polynomial. The turning point will occur in a polynomial of odd degree (1, 3, 5, etc.) or at most one turning point in a polynomial of even degree (2, 4, 6, etc.).
2. Write the polynomial function in the form f(x) = axⁿ + bxⁿ⁻¹ + ... + cx + d, where n represents the degree of the polynomial and a, b, c, d, etc., are coefficients.
3. Find the derivative of the polynomial function, f'(x), by differentiating each term of the function with respect to x. This will give you a new function that represents the slope of the original polynomial function at any given point.
4. Set f'(x) equal to zero and solve for x to find the x-coordinate(s) of the turning point(s). These are the values where the slope of the polynomial function is zero, indicating a potential turning point.
5. Substitute the x-coordinate(s) obtained in step 4 into the original polynomial function, f(x), to find the corresponding y-coordinate(s) of the turning point(s).
6. The turning point(s) of the polynomial function is given by the coordinates (x, y), where x is the x-coordinate(s) found in step 4 and y is the y-coordinate(s) found in step 5.
By following these steps, you can find the turning point(s) of a polynomial function.
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The blood test for determining coagulation activity defects is called the Prothrombin Time (PT) test.
The blood test for determining coagulation activity defects is called the Prothrombin Time (PT) test. This test measures the time it takes for blood to clot and is used to assess the functioning of the clotting factors in the blood. It is commonly used to evaluate the extrinsic pathway of the coagulation cascade, which involves factors outside of the blood vessels.
The PT test is an important diagnostic tool in hematology and is used to diagnose or monitor conditions that affect blood clotting, such as bleeding disorders or the effectiveness of anticoagulant medications. By measuring the PT, healthcare professionals can determine if there are any abnormalities in the coagulation process and make appropriate treatment decisions.
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If the points a,b and c have the coordinates a(5,2) , b(2,-3) and c(-8,3) show that the triangle abc is a right angled triangle
Points a,b and c satisfied the Pythagoras theorem. Thus, the triangle abc is a right angled triangle.
Define about the right angled triangle:Every triangle has inner angles that add up to 180 degrees. A right angle and a right triangle are both formed when one of their internal angles is 90 degrees.
The internal 90° angle of right triangles is denoted by a little square in the vertex. The complimentary angles of the other two sides of a right triangle sum up to 90 degrees.The triangle's legs, which are typically denoted by the letters a and b, are the sides that face the complimentary angles.Given coordinates :
a(5,2) , b(2,-3) and c(-8,3).
Find the distance between the points using the distance formula:
d = √[(x2 - x1)² + (y2 - y1)²]
ab = √[(2 - 5)² + (- 3 - 2)²]
ab = √[(-3)² + (- 5)²]
ab = √[9 + 25]
ab = √34
ab² = 34
bc = √[(2 + 8)² + (- 3 - 3)²]
bc = √[(10)² + (- 6)²]
bc = √[100 + 36]
bc = √136
bc² = 136
ac = √[(-8 - 5)² + (3 - 2)²]
ac = √[(-13)² + (1)²]
ac = √[169 + 1]
ac = √170
ac² = 170
Now,
(ac)² = (bc)² + (ab)²
170 = 136 + 24
170 = 170
This, points a,b and c satisfied the Pythagoras theorem. Thus, the triangle abc is a right angled triangle.
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what expression is equivalent to 3x - (2x+4) + 5
Answer:
x+1
if it helps let me know by voting
Step-by-step explanation:
Answer:
3x+(-2x-4)+5 would be one of plenty other possibilities, it would help if we knew what x was equal to
Step-by-step explanation:
Which mixed number is equivalent to \(\frac{14}{3}\)
What is the mathematical expression for modified Reynolds Analogy, also known as Chilton-Colburn analogy?
The modified Reynolds analogy, also known as the Chilton-Colburn analogy, is expressed mathematically as Nu = f * Re^m * Pr^n. It relates the convective heat transfer coefficient (h) to the skin friction coefficient (Cf) in fluid flow. This equation is widely used in heat transfer analysis and design applications involving forced convection.
The modified Reynolds analogy is a useful tool in heat transfer analysis, especially for situations involving forced convection. It provides a correlation between the heat transfer and fluid flow characteristics. The Nusselt number (Nu) represents the ratio of convective heat transfer to conductive heat transfer, while the Reynolds number (Re) characterizes the flow regime. The Prandtl number (Pr) relates the momentum diffusivity to the thermal diffusivity of the fluid.
The equation incorporates the friction factor (f) to account for the energy dissipation due to fluid flow. The values of the constants m and n depend on the flow conditions and geometry, and they are determined experimentally or by empirical correlations. The modified Reynolds analogy is widely used in engineering calculations and design of heat exchangers, cooling systems, and other applications involving heat transfer in fluid flow.
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i need to solve hyperbolas? in pre calc
We can see that the vertices, ko vertices and foci are related by the formula c2=a2+b2. This formula can also be rewritten as b2=c2-a2. This relationship is used to describe the equation given the coordinates of the hyperbolic foci and vertices.
How can I solve a hyperbola?We can see that the vertices, ko vertices and foci are related by the formula c2=a2+b2. This formula can also be rewritten as b2=c2-a2. This relationship is used to describe the equation given the coordinates of the hyperbolic foci and vertices.A hyperbolic equation of the form (y−k)2b2−(x−h)2a2=1. Centered at (h,k), b defines the horizontal axis and a defines the conjugate axis. A line segment formed by the vertices of a hyperbola. A line segment through the center of a hyperbola perpendicular to the horizontal axis.The distance from the center of the rectangle marked 'a' to the edge determines half the length of the horizontal axis, and the distance to the edge of the rectangle marked 'b' determines the conjugate axis. In a hyperbola, a can be greater than, less than, or equal to b. If you count a units from the center along the horizontal axis and b units from the center in either direction along the conjugate axis, these four points are the midpoints of the sides of the very important rectangle. This rectangle has sides that are parallel to the x and y axes (that is, the midpoints of the sides, not the corners of the rectangle, so don't just connect the four points). This rectangle is a useful guide when graphing hyperbolas.To learn more about hyperbola refers to;
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Find the absolute maximum and absolute minimum values of the function f(x)=x^3−12x^2−27x+8 over each of the indicated intervals.
(a) Interval = [−2,0]. (b) Interval = [1,10]. (c) Interval = [−2,10].
The value of Absolute maximum are (a) 8, (b) -30.36, (c) -10 and the Absolute minimum are (a) -10, (b) -362.39, (c) -362.39.
We are given a function:f(x) = x³ - 12x² - 27x + 8We need to find the absolute maximum and absolute minimum values of the function f(x) over each of the indicated intervals. The intervals are:
a) Interval = [-2, 0]
b) Interval = [1, 10]
c) Interval = [-2, 10]
Let's begin:
(a) Interval = [-2, 0]
To find the absolute max/min, we need to find the critical points in the interval and then plug them in the function to see which one produces the highest or lowest value.
To find the critical points, we need to differentiate the function:f'(x) = 3x² - 24x - 27
Now, we need to solve the equation:f'(x) = 0Using the quadratic formula, we get: x = (-b ± √(b² - 4ac)) / 2a
Substituting the values of a, b, and c, we get:
x = (-(-24) ± √((-24)² - 4(3)(-27))) / 2(3)x = (24 ± √(888)) / 6x = (24 ± 6√37) / 6x = 4 ± √37
We need to check which critical point lies in the interval [-2, 0].
Checking for x = 4 + √37:f(-2) = -10f(0) = 8
Checking for x = 4 - √37:f(-2) = -10f(0) = 8
Therefore, the absolute max is 8 and the absolute min is -10.(b) Interval = [1, 10]
We will follow the same method as above to find the absolute max/min.
We differentiate the function:f'(x) = 3x² - 24x - 27
Now, we need to solve the equation:f'(x) = 0Using the quadratic formula, we get: x = (-b ± √(b² - 4ac)) / 2a
Substituting the values of a, b, and c, we get:
x = (-(-24) ± √((-24)² - 4(3)(-27))) / 2(3)
x = (24 ± √(888)) / 6
x = (24 ± 6√37) / 6
x = 4 ± √37
We need to check which critical point lies in the interval [1, 10].
Checking for x = 4 + √37:f(1) = -30.36f(10) = -362.39
Checking for x = 4 - √37:f(1) = -30.36f(10) = -362.39
Therefore, the absolute max is -30.36 and the absolute min is -362.39.
(c) Interval = [-2, 10]
We will follow the same method as above to find the absolute max/min. We differentiate the function:
f'(x) = 3x² - 24x - 27
Now, we need to solve the equation:
f'(x) = 0
Using the quadratic formula, we get: x = (-b ± √(b² - 4ac)) / 2a
Substituting the values of a, b, and c, we get:
x = (-(-24) ± √((-24)² - 4(3)(-27))) / 2(3)x = (24 ± √(888)) / 6x = (24 ± 6√37) / 6x = 4 ± √37
We need to check which critical point lies in the interval [-2, 10].
Checking for x = 4 + √37:f(-2) = -10f(10) = -362.39
Checking for x = 4 - √37:f(-2) = -10f(10) = -362.39
Therefore, the absolute max is -10 and the absolute min is -362.39.
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Find the least element of each of the following sets, if there is one. If there is no least element, enter "none". a. {n∈N:n 2
−1≥1}. b. {n∈N:n 2
−2∈N}. c. {n 2
+5:n∈N}. d. {n∈N:n=k 2
+5 for some k∈N}.
The values of all sub-parts have been obtained.
(a). The least element is none.
(b). The least element is 2.
(c). The least element is 5.
(d). The least element is 5.
(a). {n∈N : n²−1 ≥ 1}.
We know that n belongs to natural numbers.
Let us find the least element of this set. If n² - 1 ≥ 1, then n² ≥ 2.
Hence, n is greater than or equal to square root of 2.
But there is no natural number n such that 1 ≤ n < square root of 2.
Therefore, there is no least element for the set {n∈N : n²−1 ≥ 1}.
(b). {n∈N : n²−2∈N}.
We know that n belongs to natural numbers.
Let us find the least element of this set. When we substitute 1 for n, we get 1² - 2 = -1 which is not a natural number.
Now, if we substitute 2 for n, we get 2² - 2 = 2.
Therefore, 2 is the least element of this set.
Hence, the least element of the set {n∈N : n²−2∈N} is 2.
(c). {n²+4 : n∈N}.
We know that n belongs to natural numbers.
Let us find the least element of this set. If we substitute 1 for n, we get
1² + 4 = 5.
Therefore, 5 is the least element of this set.
Hence, the least element of the set {n²+4 : n∈N} is 5.
(d). {n∈N : n=k²+4 for some k∈N}.
We know that n belongs to natural numbers.
Let us find the least element of this set. If k = 1, then n = 5.
Therefore, 5 is the least element of this set.
Hence, the least element of the set {n∈N : n=k²+4 for some k∈N} is 5.
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Complete question is,
Find the least element of each of the following sets, if there is one. If there is no least element, enter "none".
a. {n∈N : n²−1 ≥ 1}.
b. {n∈N : n²−2∈N}.
c. {n²+4 : n∈N}.
d. {n∈N : n=k²+4 for some k∈N}.
break one whole and 1/4
Answer:what? please explain what i have to answer
Step-by-step explanation:
Answer:
Can you break that down some more?
Step-by-step explanation:
MULTIPLE CHOICE QUESTION
Time to play Two Truths and a Lie! Select
the lie from the statements below.
Your employer can match your investment contribution in a ROTH or Traditional IRA
You can purchase investments such as low cost index funds in an IRA or most 401k's
Your employer can match your investment contribution in a ROTH 401k or Traditional 401k
Answer:
The lie from the statements below is:
"Your employer can match your investment contribution in a ROTH IRA or Traditional IRA."
While it is true that you can contribute to both a Roth IRA and Traditional IRA and purchase investments such as low-cost index funds, employers cannot match your investment contributions in an IRA. However, employers can match your investment contributions in a Roth 401k or Traditional 401k, which are retirement accounts offered by employers.
if each of seven persons in a group shakes hands with each of the other six persons, then a total of forty-two handshakes occurs.
A. True
B. False
Answer:
B. False
Step-by-step explanation:
You want to know if it is true that when each of seven persons in a group shakes hands with each of the other six persons, a total of forty-two handshakes occurs.
HandshakesThe count of 42 handshakes includes every one of 7 shaking hands with each of the remaining 6, without regard to whether they met before.
The count will include A shaking hands with B, and B shaking hands with A. That handshake will be counted twice, so the number 42 overstates the actual number of handshakes by a factor of 2.
It is false that there will be 42 handshakes. (There will be only 21.)
A storm dumps 1.0 cm of rain on a city 6km wide and 8km long in a 2-h period. How many metric tons of water fell on the city?
There are 4660194 metric ton of water fell on the city.
According to the statement
we have to find that the How many metric tons of water fell on the city.
And for this purpose, we know that the
From the given information:
Time period - 2hours
And A storm dumps 1.0 cm of rain on a city 6km wide and 8km long.
So,
we know that the
1 cm = 0.01 m
6 km = 6000 m
8 km = 8000 m
Now, the volume becomes
Volume of water = 0.01 m x 6000 m x 8000 m = 480000 m³
480000 m³ = 480000000 kg of water (density of water = 1000kg/m³)
103 kg = 1 metric ton
480000000 kg = 480000000 / 103 = 4660194 metric ton.
So, There are 4660194 metric ton of water fell on the city.
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A. Graph B and Graph D
B. Graph A only
C. Graph C and Graph D
D. Graph D only
Answer:
A is correct answer
Step-by-step explanation:
like me
1. When publishing a script from the MATLAB Editor, the resulting document contains section headers derived from the MATLAB code. What is the source of these headers?
a. Section titles(lines starting with %% followed by a space and then a title)
b. An option set in the publishing configuration
c. Command lines that contain no executable code (lines starting with %)
d. Comment lines with the markup HEADER (lines starting with %HEADER)
e. The H1 line
2. Which of the following statements about the purpose of code in the MATLAB Editor is not true?
a. Identify and summarize related blocks of code in a large file.
b. Automatically pause code execution at the start of each section when running a script.
c. Interactively evaluate a single block of code independently.
3. GIven a non scalar matrix X, which commands return a matrix of the same size as x?
a. mean(x)
b. sin(x)
c. log(x)
d. sum(x)
e. std(x)
f. sqrt(x)
1. (A) Section titles (lines starting with %% followed by a space and then a title).
2. (B) Automatically pause code execution at the start of each section when running a script. (This is not a purpose of code in the MATLAB Editor.)
3. All these functions operate element-wise on each element of the matrix X and return a matrix of the same size.
The source of the section headers in the resulting document when publishing a script from the MATLAB Editor is:
a. Section titles (lines starting with %% followed by a space and then a title).
The statement that is not true about the purpose of code in the MATLAB Editor is:
b. Automatically pause code execution at the start of each section when running a script. (This is not a purpose of code in the MATLAB Editor.)
3. The commands that return a matrix of the same size as x, given a non-scalar matrix X, are:
a. mean(x)
b. sin(x)
c. log(x)
d. sum(x)
e. std(x)
f. sqrt(x)
All these functions operate element-wise on each element of the matrix X and return a matrix of the same size.
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the number of pieces in a jigsaw puzzle and the number of minutes required for a person to complete
The number of pieces in a jigsaw puzzle and the number of minutes required for a person to complete are not directly related. The time it takes for a person to complete a jigsaw puzzle depends on several factors, including the person's experience with puzzles, the level of difficulty of the puzzle, the size of the puzzle pieces, and the person's level of concentration.
For example, a 500-piece puzzle might take one person several hours to complete, while another person might be able to finish it in just a few hours. Similarly, a 1000-piece puzzle might take one person a full day to complete, while another person might be able to finish it in just a few hours.
In general, the larger the number of pieces in a puzzle, the more time it will take to complete. However, the actual time required can vary greatly depending on the individual and the specific puzzle.
Be Precise Of the number of sixth grade students at a middle school, 120 prefer online magazines over print magazines. Of the number of seventh grade students, 140 prefer online magazines. A student said that this means a greater percent of seventh grade students prefer online magazines than sixth grade students. Is the student correct? Choose the correct statement that uses precise mathematical language to explain. Multiple choice question. cross out A) no; A percent compares the part to the whole. In this case, the only known value is the part. To compare percents, the whole, the total number of sixth grade students and the total number of seventh grade students, must be known. cross out B) yes; A percent compares the part to the part. In this case, both parts are known. The number of sixth grade students who prefer online magazines, 120, can be compared to the number of seventh grade students who prefer online magazines, 140. So, a greater percent of seventh grade students prefer online magazines than sixth grade students. cross out C) no; A percent must always be less than 100. There are 120 sixth grade students who prefer online magazines and 140 seventh grade students who prefer online magazines, and both of these values are greater than 100. So, they cannot be compared as percents. cross out D) yes; A percent compares the part to the whole. In this case, the known values are 120, which is the part, and 140, which is the whole. Because 140 is greater than 120, a greater percent of seventh grade students prefer online magazines than sixth grade students. Need help with this question? Tools are not currently accessible ©2022 McGraw Hill. All Rights Reserved. Privacy CenterOpens in a new window Terms of UseOpens in a new window Minimum Requirements
No. There are 120 sixth-grade students who prefer online magazines and 140 seventh-grade students who prefer online magazines, and both of these values are greater than 100. So, they cannot be compared as percentages crossed out.
What is a percentage?It is a branch of Mathematics. It is a number or ratio expressed in the form of a fraction. A percentage can be denoted by the symbol %. It is a dimensionless number and it does not have any unit of measurement. The percentage is mainly used in shopping malls for giving discounts on clothes to customers. And the percent is used in salary increments in the company. The percentage is a very easy concept to learn by students or any other person. Percentage plays a key role in our daily life.
The number of students cannot be compared as percentages as the total number of students for both grades are not given.
So, the correct option is (c) No. There are 120 sixth-grade students who prefer online magazines and 140 seventh-grade students who prefer online magazines, and both of these values are greater than 100. So, they cannot be compared as percentages crossed out.
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Choose Yes or No to tell whether the fraction and percent are equivalent. 401,000and 40% Choose... 65 and 120% Choose... 5033 and 117% Choose... 18 and 12.5% Choose...
Answer: 1 = No
Step-by-step explanation:
graph of f(x)=0.5(4)^x
The graph of the exponential function is on the image at the end.
How to find the graph of the exponential function?Here we want to graph the function:
f(x) = 0.5*(4)ˣ
To graph this (or any function) we can find some points on the function, and to do so, we need to evaluate it.
when x = 0:
f(0) = 0.5*(4)⁰ = 0.5
Then the point is (0, 0.5)
when x = 1
f(1) = 0.5*(4)¹ = 2
So we have the point (1, 2)
if x = 2
f(2) = 0.5*(4)² = 8
So we have the point (2, 8)
Now we can graph these points and connect them with a general exponential curve.
The graph of the exponential function is shown below.
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Which of the following tables does NOT show a proportional relationship?
A
B
C
D
Answer:
A
Step-by-step explanation:
Hey there!
In this question, it is asking us what table doesn't have a proportional relationship
In table A, there is no seen relation ship between the numbers, columns, or rows
In all of the other tables, the numbers in each column is increasing by a number again and again meaning A is the incorrect table.
Answer:
A i believe
Step-by-step explanation:
Its not B because it is proportional by 0.6666666
Its not C because it is proportional by 3
It not D because its proportional by 1.33333333
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Nachelle goes out to lunch. The bill, before tax and tip, was $8.10. A sales tax of 4% was added on. Nachelle tipped 17% on the amount after the sales tax was added. How much was the sales tax? Round to the nearest cent.
Step-by-step explanation:
Nachelle goes out to lunch. The bill, before tax and tip, was $8.10. A sales tax of 4% was added on. Nachelle tipped 17% on the amount after the sales tax was added. How much was the sales tax? Round to the nearest cent.
a rental car agency charges $240 per week plus $0.25 per mile to rent a car. how many miles can you travel in one week for $385
The number of miles that can travel with $385 will be 580 miles.
What is the equation?There are many different ways to define an equation. The definition of an equation in algebra is a mathematical statement that demonstrates the equality of 2 mathematical expressions.
A formula known as an equation uses the same sign to denote the equality of two expressions.
As per the given,
Per week charge = $240
Per mile charge = $0.25/mile
For x number of miles = 0.25x
The number of miles that can be traveled in $385 will be as,
Per week charge + cost for x number of miles = 385
240 + 0.25x = 385
x = 580 miles.
Hence "580 miles can be covered for $385 in travel expenses".
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Sometimes linear equations are written in forms other than y=mx+b . One common form looks like Ax+By=C .When you see an equation like this, you can find the slope and y-intercept by solving the equation for y, rewriting it into slope-intercept form.Rewrite 6x+2y=6 into slope-intercept form by solving for y.y=______From that we can see that:m=____b=____
Okay, here we have this:
Considering the provided equation, we are going to rewriting it into slope-intercept form. So we obtain the following:
6x+2y=6
2y=-6x+6
y=(-6x+6)/2
y=-3x+3
Finally we obtain that the equation of the line is slope-intercept form is y=-3x+3. Then replacing in y=mx+b, we have:
y=-3x+3
y=mx+b
Then, m=-3 and b=3.
During a survey of 240 people who own cats, 188 people preferred cat food A to cat food B. Based on these results, in the second survey of 60 people, how many people can be predicted to prefer cat food A?
Based on the first survey results, we can predict that around 47 people in the second survey of 60 people will prefer cat food A over cat food B.
Based on the results of the first survey, 188 out of 240 people preferred cat food A over cat food B. To predict the preference for cat food A in the second survey, we can calculate the proportion of people who preferred cat food A in the first survey and apply it to the sample size of the second survey.
First, find the proportion of people preferring cat food A in the first survey:
Proportion = (Number of people preferring cat food A) / (Total number of people surveyed)
Proportion = 188 / 240
Proportion ≈ 0.7833
Now, apply this proportion to the second survey's sample size of 60 people:
Predicted preference = Proportion × (Sample size of the second survey)
Predicted preference = 0.7833 × 60
Predicted preference ≈ 47
Therefore, based on the first survey results, we can predict that around 47 people in the second survey of 60 people will prefer cat food A over cat food B.
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If two angles are supplementary to the same angle, then:
a. They are adjacent angles
b. They are congruent angles
c. They are complementary angles
d. They are congruent supplementary angles
The option D is the correct answer.
a. They are adjacent angles: Adjacent angles are angles that share a common side and vertex, but do not overlap. It is possible for two angles to be supplementary and adjacent, but it is not always the case. Therefore, option a is not the correct answer.
b. They are congruent angles: Congruent angles have the same measure. Two angles that are supplementary to the same angle can have different measures, so option b is not the correct answer.
c. They are complementary angles: Complementary angles are two angles that add up to 90 degrees. Since two angles that are supplementary to the same angle add up to 180 degrees, they cannot also be complementary. Therefore, option c is not the correct answer.
d. They are congruent supplementary angles: Congruent supplementary angles have the same measure and add up to 180 degrees. This is the correct answer because if two angles are supplementary to the same angle, their measures must be equal in order for their sum to be 180 degrees. Therefore, option d is the correct answer.
To summarize, if two angles are supplementary to the same angle, they are congruent supplementary angles because their measures are equal and add up to 180 degrees.
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can someone help with this question on math please
suppose aaron finds that the correlation between students' level of optimism and their scores on an exam is –.68. this correlation indicates which of the following?
This correlation indicates that there is a strong negative relationship between students' level of optimism and their scores on the exam.
This correlation indicates that there is a strong negative relationship between students' level of optimism and their scores on the exam.
A correlation is a measure of the linear relationship between two variables. A correlation of -0.68 indicates that there is a strong negative relationship between the two variables, meaning that as the level of optimism increases, the exam scores decrease.
This correlation indicates that there is a strong negative relationship between students' level of optimism and their scores on the exam.
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how do you solve 4x+1=9+4y
Answer:
x-y = 2
Step-by-step explanation:
I think it the right answer
Use the Distributive Property to expand the expression 3(3x + 6). Then simplify the expression.
Answer:
After expansion and simplifying the expression gives;
\(9x+18\)Explanation:
Given the expression;
\(3(3x+6)\)Expanding using Distributive Property;
\(\begin{gathered} 3(3x+6) \\ 3(3x)+3(6) \end{gathered}\)simplifying;
\(9x+18\)Therefore after expansion and simplifying the expression gives;
\(9x+18\)PLEASE AWNSER! 100POINTSSS
Answer:
18=b . .. . . .. . .. . . .. . ,.,.,.,.,.,..,.,.
Slope:-
\(\\ \sf\longmapsto m=\dfrac{30-20}{1}=10\)
Now
equation in point slope form
\(\\ \sf\longmapsto y-20=10(x-2)\)
\(\\ \sf\longmapsto y-20=10x-20\)
\(\\ \sf\longmapsto y=10x\)
Or
\(\\ \sf\longmapsto f(x)=10x\)