Based on these numbers, M Venkaiah Naidu secured around 68% of the valid votes cast, while Gopalkrishna Gandhi received around 32%.
In the vice-presidential election, M Venkaiah Naidu received 516 valid votes, while his opponent Gopalkrishna Gandhi received 244 valid votes. The total number of valid votes cast was 760, which is the sum of the votes received by the two candidates.
It's worth noting that the 68% figure only represents the proportion of valid votes cast, which excludes any abstentions or spoiled ballots. Additionally, this percentage reflects the support M Venkaiah Naidu received among the MPs who voted and may not necessarily reflect the views of the general public or the broader electorate.
Overall, M Venkaiah Naidu's victory in the election was decisive, with a difference of 272 valid votes between him and Gopalkrishna Gandhi, which was greater than the latter's total number of votes.
Complete question:
According to BJP sources, around two dozen MPs from opposing parties disobeyed their leaders and supported M Venkaiah Naidu for vice president of the NDA. Against the estimated 495 votes of pledged support, Mr. Naidu received 516 votes.
With nearly 68% of genuine votes going to Venkaiah Naidu and 32% going to the opposition's Gopalkrishna Gandhi, who earned 244 votes, the difference between the two candidates was bigger at 272 than Mr. Gandhi's total.
What is the % of the votes did MRS Naido receive to write the answers to the east wholw%
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What happens when sample size is small and population S.D is unknown?
i. Values on the Z row on the table (or Z values) can't be used.( note that Z is normal distribution)
ii. we use the sample distribution
A. i only
B. i and ii only
C. ii only
D. None of the abov
When sample size is small and population S.D. is unknown, values on the Z row on the table (or Z values) can't be used (note that Z is normal distribution). The correct option is A, i only.
A small sample is a dataset that contains few observations, making it more difficult to generalize the outcomes to the broader population. When a sample size is small, the sample mean, standard deviation, and other statistical measures may be influenced by chance variations.
Larger samples may be required to represent the overall population precisely. The larger the sample size, the closer the sample mean is likely to be to the true population mean. Additionally, when the sample is large, the sample standard deviation is more likely to be an accurate estimate of the population standard deviation.
A standard normal distribution can be used to find out the probability of obtaining a score in a particular range for a normal distribution. The Z value, or the value on the standard normal distribution, is used to convert any regular distribution to a standard normal distribution, which has a mean of 0 and a standard deviation of 1. However, when the sample size is small and the population standard deviation is unknown, the values on the Z row on the table (or Z values) can't be used.
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A deli uses rye bread for (4)/(5) of the sandwiches ordered. Of those, (1)/(3) are ham sandwiches. What fraction of all the sandwiches that the deli makes is a ham sandwich on rye bread?
The fraction of all the sandwiches that are ham sandwiches on rye bread is 4⁄15.
To find the fraction of all the sandwiches that are ham sandwiches on rye bread, we need to multiply the fraction of sandwiches that use rye bread by the fraction of those that are ham sandwiches.
Here's how we can do that:
1. Start with the fraction of sandwiches that use rye bread: (4)/(5)
2. Multiply that by the fraction of those that are ham sandwiches: (1)/(3)
3. Multiply the numerators together: 4 x 1 = 4
4. Multiply the denominators together: 5 x 3 = 15
5. Put the new numerator and denominator together to get the fraction: (4)/(15)
So, the fraction of all the sandwiches that are ham sandwiches on rye bread is (4)/(15).
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A population consists of five members 2,3,6,8,1). consider all possible samples of size two which can be doamn with replacement from this positioning population. Find, i) the mean and the standard deviation of the population,
ii) The mean and standard error of sample mean (x) from the sampling distribution of x.
A population consists of five members 2,3,6,8,1). consider all possible samples of size two which can be doamn with replacement from this positioning population. The mean is 4 and standard deviation of the population is 1.67. The mean and standard error of sample mean (x) from the sampling distribution of x is 4 and 1.18 respectively
i) The mean and standard deviation of the population:
Mean = (2+3+6+8+1)/5 = 20/5 = 4
Standard deviation = √[(2-4)²+(3-4)²+(6-4)²+(8-4)²+(1-4)²]/5 = √14/5 = 1.67
ii) The mean and standard error of sample mean (x) from the sampling distribution of x:
Mean of sample mean = Mean of population = 4
Standard error of sample mean = Standard deviation of population/√n = 1.67/√2 = 1.18
The mean of a population is calculated by adding up all the values and dividing by the number of values in the population. The standard deviation of a population is calculated by finding the difference between each value and the mean, squaring those differences, adding them up, and then dividing by the number of values in the population.
The mean of the sample mean is the same as the mean of the population, and the standard error of the sample mean is the standard deviation of the population divided by the square root of the sample size.
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JUSTDRAW WHERE TO PUT THE POINT I CANT WITH COORDINATES
Out of 12,14,15,16,18,20,22 and 24
What numbers have the sum of a prime number
Answer:14+15=19, 15+16=31, 15+22=37
Step-by-step explanation:
5) If √x-3a+√x-3b=√x-3c then prove that x = (a+b+c) ± 2√a² + b² + c²-ab-bc-ca
Cοmpletes the prοοf = (a + b + c) ± 2√a² + b² + c² - ab - bc - ac
What is Algebraic Equatiοn?An algebraic equatiοn is a mathematical statement that uses variables and mathematical οperatiοns such as additiοn, subtractiοn, multiplicatiοn, and divisiοn tο express the equality οf twο algebraic expressiοns.
The gοal οf sοlving an algebraic equatiοn is tο determine the values οf the variables that satisfy the equatiοn.
Tο prοve this statement, we will start by simplifying the given equatiοn:
√x-3a + √x-3b = √x-3c
Subtracting √x-3a frοm bοth sides, we get:
√x-3b = √x-3c - √x-3a
Squaring bοth sides, we get:
(x - 3b) = (x - 3c) + (x - 3a) - 2√(x - 3a)(x - 3c)
Simplifying the right-hand side, we get:
(x - 3b) = 2x - 3(a + b + c) - 2√(x - 3a)(x - 3c)
Mοving all the terms invοlving x tο οne side, we get:
x - 2x + 3(a + b + c) = 2√(x - 3a)(x - 3c) + 3b
Simplifying, we get:
x = (a + b + c) ± 2√(x - 3a)(x - 3c) + 2bc - 2ab - 2ac
Nοw, let's simplify the expressiοn under the square rοοt:
(x - 3a)(x - 3c) = x² - 3ax - 3cx + 9ac
= x² - 3(a + c)x + 9ac
Plugging this back intο the expressiοn fοr x, we get:
x = (a + b + c) ± 2√(x² - 3(a + c)x + 9ac) + 2bc - 2ab - 2ac
Expanding the square rοοt, we get:
x = (a + b + c) ± 2√[(x - (a + c))² - (a - c)²] + 2bc - 2ab - 2ac
= (a + b + c) ± 2√(x - a - c)² - (a - c)² + 2bc - 2ab - 2ac
= (a + b + c) ± 2√(x - a - b - c)² - 4ab - 4bc - 4ac + 2a² + 2b² + 2c²
= (a + b + c) ± 2√a² + b² + c² - ab - bc - ac
This cοmpletes the prοοf.
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Find the determinant. \[ \left|\begin{array}{ccc} d+b & d & d \\ d & d+b & d \\ d & d & d+b \end{array}\right| \]
The determinant of a 3x3 matrix can be found using the following formula:
\[ \left|\begin{array}{ccc} a & b & c \\ d & e & f \\ g & h & i \end{array}\right| = a(ei - fh) - b(di - fg) + c(dh - eg) \]
In this case, we can substitute the values from the given matrix into the formula:
\[ \left|\begin{array}{ccc} d+b & d & d \\ d & d+b & d \\ d & d & d+b \end{array}\right| = (d+b)((d+b)(d+b) - d^2) - d(d(d+b) - d^2) + d(d^2 - d(d+b)) \]
Simplifying the expression gives:
\[ = (d+b)(d^2 + 2bd + b^2 - d^2) - d(d^2 + bd - d^2) + d(d^2 - d^2 - bd) \]
\[ = (d+b)(2bd + b^2) - d(bd) + d(-bd) \]
\[ = 2bd^2 + 2b^2d + b^3 - bd^2 - bd^2 \]
\[ = b^3 + 2b^2d \]
Therefore, the determinant of the given matrix is \[b^3 + 2b^2d\].
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Given cost and price (demand) functions C(q) = 100q43,800 and p(q) = -29.860, what profit can the company ear by selling 40 items? It can expect to earn sin profit. (Round answer to nearest dollar)
The company will have a loss of $46,605.60 by selling 40 items.
To find the profit, we need to subtract the cost from the price. The cost function C(q) gives us the cost of producing q items, and the price function p(q) gives us the price of selling q items.
First, let's plug in the value of 40 for q in both functions:
C(40) = 100(40) + 43,800 = 4,000 + 43,800 = 47,800
p(40) = 29.860(40) = 1,194.40
Now we can subtract the cost from the price to find the profit:
Profit = Price - Cost
Profit = 1,194.40 - 47,800
Profit = -46,605.60
Therefore, the company will have a loss of $46,605.60 by selling 40 items.
Note: It is important to make sure that the units for cost and price are the same. In this case, both are in dollars, so we can subtract them directly. If they were in different units, we would need to convert them to the same units before subtracting.
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What is the answer to the question
Answer: Circle
Step-by-step explanation:
Use a double angle, half angle, or power reducing formula to rewrite cos^4(x)sin^2(x) without exponents.
The expression [tex]cos^4(x)sin^2(x)[/tex] can be rewritten without exponents as [tex]cos^2(x) - (\frac{1}{2} )cos^4(x)[/tex].
The double angle, half angle, or power-reducing formula can be used to rewrite [tex]cos^4(x)sin^2(x)[/tex] without exponents. One of the approaches to rewriting is by applying the power-reducing formula. The power-reducing formula is a trigonometric identity that is used to reduce powers of sine and cosine functions.
To rewrite [tex]cos^4(x)sin^2(x)[/tex] without exponents, you can use the power reducing formula. This formula states that:
[tex]cos^2(x)*sin^2(x) = (\frac{1}{2} )(1-cos(2x))[/tex]
We can use this formula to break down [tex]cos^4(x)sin^2(x)[/tex] as follows:
[tex]cos^4(x)sin^2(x) = cos^2(x)sin^2(x)cos^2(x) = (\frac{1}{2} )(1-cos(2x))cos^2(x)[/tex]
Next, we can use the double angle formula, which states that:
[tex]cos(2x) = 2cos^2(x) - 1[/tex]
Plugging this into our equation, we get:
[tex]cos^4(x)sin^2(x) = (\frac{1}{2} )(1-2cos^2(x)+1)cos^2(x) = cos^2(x) - (\frac{1}{2} )cos^4(x)[/tex]
Therefore, the expression [tex]cos^4(x)sin^2(x)[/tex] can be rewritten without exponents as [tex]cos^2(x) - (\frac{1}{2} )cos^4(x)[/tex].
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A skydiver is laying out a circular target for his next jump that has a diameter of 16 FEET. Which EXPRESSION can be used to determine the area of the target?
Pls hurryyy thxxxxsss
Answer:
Area of a circle = πr²
Plug in values (radius is half of the diameter so radius = 8)
π8² = 64π ≈ 201.0619 feet (rounded to four decimal places)
Hope this helps!
4^2 =2 x (----- + 3) complete this calculation
A retailer sells model solar systems for $72 that were acquired at a cost of $24. What is the mark-up percentage?
Therefore, the mark-up percentage for the model solar system is 200%. This means that the selling price is twice the cost price.
I have to figure out a percentage.We must divide the value by the entire value to find the percentage, then increase the resulting number by 100.
The mark-up percentage is the percentage by which the selling price exceeds the cost price.
In this case, the cost price of the model solar system is $24 and the selling price is $72. The mark-up amount is the difference between the selling price and the cost price, which is:
$72 - $24 = $48
To find the mark-up percentage, we divide the mark-up amount by the cost price and multiply by 100:
Mark-up percentage = (Mark-up amount / Cost price) x 100%
Mark-up percentage = ($48 / $24) x 100%
Mark-up percentage = 200%
Therefore, the mark-up percentage for the model solar system is 200%. This means that the selling price is twice the cost price.
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Determine the number of solutions to the system of linear equations shown on the graph.
coordinate plane with one line that passes through the points negative 1 comma 4 and 0 comma 1 and another line that passes through the points 0 comma negative 1 and 2 comma negative 3
One solution at (1, −2)
One solution at (−2, 1)
Infinitely many solutions
No solution
The solution of the system of linear equations on the graph is one solution at (1, −2).
How to determine the solution of equations' graphs?Analyzing the intersection of the graphs of a system of linear equations on the coordinate plane will reveal how many solutions there are. The system has a single solution if the graphs meet at a single location. The system cannot be solved if the graphs are parallel and do not intersect. The system has an unlimited number of solutions if the graphs coincide, or overlap.
From the graph we observe that the two lines intersect at the point (1, -2).
The point where the lines intersect is thus the solution of the system of linear equations on the graph.
Hence, the solution of the system of linear equations on the graph is one solution at (1, −2).
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20 points pls hurry and mark brainly
14C. Every store employee gets an additional 10% off the already discounted price. If an employee buys an item with an original price of $40, how much will the employee pay? Show your work or explain in words how did you get the answer.
Answer: The employee payed $36 for the item.
Step-by-step explanation:
Take $40 and since the employee gets a 10% discount
do $40 times 10% and you get 4
so take 4 away from the $40
40-4=36
Math part 4 question 4
The function shown in graph is nether odd nor even function.
Explain about the odd and even function?If f(−x)=f(x) for all x with in domain of f, then a function f is even. If f(x)=f(x) for every x in f's domain, a function f is odd.
An even function has a graph that is symmetrical when compared towards the y-axis. An odd function's graph is symmetric with regard to the origin. After thought about the y-axis, the graph of the even function remains unchanged. An odd function's graph is oriented in opposite directions but is located at a comparable distance from the origin. We can visually distinguish between evenly balanced odd functions using the same criterion.In the given graph.
The graph of the function is nether increasing nor decreasing as, the y value of the function is going along both y - axis and -y axis.
Thus, the function shown in graph is nether odd nor even function.
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Line t is shown in the coordinate plane. -6-5 -6 5 -4 2 -1 -2-10 3 4 5 6 X A. What is the slope of line t? B. What is the y intercept? C. Line s (not shown) has the same slope and passes through the point (0,4).Draw a table representing points on line s? D. Which equation could represent line s? i.y = -x + 4 ii. y = -3x +4 iii. y= 3x + 4 iv. y=1/3x +4
The slope of line t is equal to 1/3.
The y-intercept of line t is equal to -1.
A table representing points on line s is shown below.
An equation that could represent line s is: IV. y = 1/3x +4.
How to calculate the slope of a line?In Mathematics, the slope of any straight line can be determined by using this mathematical equation;
Slope (m) = (Change in y-axis, Δy)/(Change in x-axis, Δx)
Slope (m) = (y₂ - y₁)/(x₂ - x₁)
Slope, m = (0 - (-1))/(3 - 0)
Slope, m = 1/3
Based on the graph, the y-intercept of t is at point (0, -1)
Additionally, a table representing points on line s is given by;
x y
-6 2
-3 3
0 4
3 5
Since line s has the same slope and passes through the point (0, 4), an equation that represents it is given by;
y = mx + c
y = x/3 + 4.
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Converting feet and inches 4 feet and 11 inches
pls help me
Converting 4 feet and 11 inches is equivalent to 59 inches.
The Metric System: What Is It?The metric system, which bases measurements on the metre for length and kilogramme for mass, was first used in France in 1795. Following the French Revolution, the government tasked scientists with finding a replacement for the nation's dozens of distinct conventional measurement methods. The metre was created by measuring a quadrant of the Earth's circumference that passes through Paris on its way from the North Pole to the Equator. All measurements were made using the new unit, called a metre, which was approximately thirty-nine inches in length.
We know that,
1 foot is equal to 12 inches.
Thus,
4 feet = 4 × 12 inches = 48 inches
Add the 11 inches to get the total:
48 inches + 11 inches = 59 inches
Therefore, 4 feet and 11 inches is equivalent to 59 inches.
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The area of a classroom is 20 square meters. If the length is increased by 3 meters and the width is increased by 1 meter, the classroom will double in area. Determine the dimension of the new classroom.
The dimension of the new classroom is 8 meters of length and 5 meters of width.
What is Area?Area of a two dimensional shape is the total region which is bounded by the object's shape.
Given that,
Area of the classroom = 20 square meters
Let x be the length and y be the width of the classroom.
Area of a rectangular classroom = Length × Width.
So, we get an equation,
xy = 20
x = 20/y [Equation 1]
If length is increased by 3 meters and the width is increased by 1 meter, the classroom will double in area.
(x + 3) (y + 1) = 20 × 2
(x + 3) (y + 1) = 40 [Equation 2]
Substitute [Equation 1] in [Equation 2]
((20/y) + 3) (y + 1) = 40
Multiplying,
20 + 3y + (20/y) + 3 = 40
3y + (20/y) = 40 - 23
3y + (20/y) = 17
Multiplying throughout by y,
3y² + 20 = 17y
3y² - 17y + 20 = 0
3y² - 12y - 5y + 20 = 0
3y (y - 4) - 5 (y - 4) = 0
(3y - 5) (y - 4) = 0
3y - 5 = 0 or y - 4 = 0
y = 5/3 or y = 4
Let y = 4, then x = 20/4 = 5
Dimension of the new classroom is (x+3) = 8 meters and (y+1) = 5 meters
Hence the dimension of the new classroom is 8 meters and 5 meters.
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Work out the surface area of this solid
cylinder.
Give your answer rounded to 3 SF.
28mm
30mm
The diagram is not drawn to scale.
Answer: The surface area of a cylinder is given by the formula:
S = 2πr^2 + 2πrh
where r is the radius of the base, h is the height of the cylinder, and π is the mathematical constant pi.
In this case, the radius is 28 mm and the height is 30 mm.
Substituting these values into the formula, we get:
S = 2π(28)^2 + 2π(28)(30)
Simplifying the equation:
S = 2π(28)(28 + 30)
S = 2π(28)(58)
S = 32176π
Using a calculator, we can approximate the value of S to 3 significant figures:
S ≈ 101285.744 mm^2
Therefore, the surface area of the cylinder is approximately 101286 mm^2 (rounded to 3 significant figures).
Step-by-step explanation:
The monthly salary of Mr. Jha is Rs. 16,500. He spend his income in every month in the following ways:
Food:- 20%, House:- 25%, Fuel:- 10%, Miscellaneous:- 15%
(i) Find his monthly expenditure on each item.
(ii) How much does he save every month?
Answer:
(i) Rs. 3,300, Rs. 4,125, Rs. 1,650, and Rs. 2,475
(ii) 4,950
Step-by-step explanation:
i) To find Mr. Jha's monthly expenditure on each item, we can use the given percentages to calculate the amount he spends on each category:
Food expenditure = 20% of Rs. 16,500 = 0.20 x 16,500 = Rs. 3,300
House expenditure = 25% of Rs. 16,500 = 0.25 x 16,500 = Rs. 4,125
Fuel expenditure = 10% of Rs. 16,500 = 0.10 x 16,500 = Rs. 1,650
Miscellaneous expenditure = 15% of Rs. 16,500 = 0.15 x 16,500 = Rs. 2,475
Therefore, Mr. Jha's monthly expenditure on food, house, fuel, and miscellaneous items is Rs. 3,300, Rs. 4,125, Rs. 1,650, and Rs. 2,475 respectively.
(ii) To calculate how much Mr. Jha saves every month, we can subtract his total expenditure from his monthly income:
Total expenditure = Rs. 3,300 + Rs. 4,125 + Rs. 1,650 + Rs. 2,475 = Rs. 11,550
Savings = Monthly income - Total expenditure = Rs. 16,500 - Rs. 11,550 = Rs. 4,950
Therefore, Mr. Jha saves Rs. 4,950 every month.
Answer: (i) Rs. 3,300, Rs. 4,125, Rs. 1,650, and Rs. 2,475 (ii) 4,950Step-by-step explanation:i) To find Mr. Jha's monthly expenditure on each item, we can use the given percentages to calculate the amount he spends on each category:Food expenditure = 20% of Rs. 16,500 = 0.20 x 16,500 = Rs. 3,300House expenditure = 25% of Rs. 16,500 = 0.25 x 16,500 = Rs. 4,125Fuel expenditure = 10% of Rs. 16,500 = 0.10 x 16,500 = Rs. 1,650 Miscellaneous expenditure = 15% of Rs. 16,500 = 0.15 x 16,500 = Rs. 2,475Therefore, Mr. Jha's monthly expenditure on food, house, fuel, and miscellaneous items is Rs. 3,300, Rs. 4,125, Rs. 1,650, and Rs. 2,475 respectively.(ii) To calculate how much Mr. Jha saves every month, we can subtract his total expenditure from his monthly income:Total expenditure = Rs. 3,300 + Rs. 4,125 + Rs. 1,650 + Rs. 2,475 = Rs. 11,550Savings = Monthly income - Total expenditure = Rs. 16,500 - Rs. 11,550 = Rs. 4,950 so Mr. Jha saves Rs. 4,950 every month. your welcome.
PLSSS HELP !! Sarah asked the students in her class if they had a pet cat. Of the students, 6 out of 20 had a pet cat. If there are
360 students in the school, how many could be expected to have a pet cat?
If there are 360 students in the school, we can expect 108 students in the school to have a pet cat.
How to calculate the number of students expected to have a pet catWe can use proportion to solve the problem.
If 6 out of 20 students have a pet cat, then we can write:
6/20 = x/360
where;
x is the number of students in the school who have a pet cat.
To solve for x, we can cross-multiply:
20x = 6*360
20x = 2160
x = 108
Therefore, 108 students are expected to have a pet cat in the school
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Aisha is going to invest in an account paying an interest rate of 2.7% compounded
quarterly. How much would Aisha need to invest, to the nearest ten dollars, for the
value of the account to reach $6,800 in 16 years?
[tex]~~~~~~ \textit{Compound Interest Earned Amount} \\\\ A=P\left(1+\frac{r}{n}\right)^{nt} \quad \begin{cases} A=\textit{accumulated amount}\dotfill & \$ 6800\\ P=\textit{original amount deposited}\\ r=rate\to 2.7\%\to \frac{2.7}{100}\dotfill &0.027\\ n= \begin{array}{llll} \textit{times it compounds per year}\\ \textit{quarterly, thus four} \end{array}\dotfill &4\\ t=years\dotfill &16 \end{cases}[/tex]
[tex]6800 = P\left(1+\frac{0.027}{4}\right)^{4\cdot 16} \implies 6800=P(1.00675)^{64} \\\\\\ \cfrac{6800}{(1.00675)^{64}}=P\implies 4420\approx P[/tex]
The first place sled team took 9 days, 15 hours, and 46 minutes to finish the Iditarod. The second place team took 9 days, 21 hours, and 39 minutes. How much faster was the first place team?
PLEASE PUT ANSWER AS HOURS AND MINUTES FASTER, Thank You!!!!
Answer: ur mom anyways jk
Step-by-step explanation:
6hrs and 7mins pls dont trust me on this answer and if u get it wrong im sorry
Find the measurements of X
pt. 2
Answer:
45
Step-by-step explanation:
i need help with this. can someone please help.
The area of the circle is 490. 625 cm²
How to determine the valueThe formula for calculate the circumference of a circle is expressed as;
C = 2πr
Given that;
C is the circumference of the circleπ is a constant valuer is the radius of the circleFrom the information given, we have that;
Substitute the value of the circumference
25π = 2πr
Divide by the coefficient of r
r = 12. 5cm
Area of a circle = πr²
Substitute the values
Area = 3.14 × (12.5)²
Find the square
Area = 490. 625 cm²
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Write the equation. The Iowa candidate got 6 times as many votes as the Ohio candidate. The Ohio candidate got 850 votes. How many votes did the Iowa candidate get?
Answer:
5,100
Step-by-step explanation:
850(6)= 5,100
Fill in the missing value. 4:9 = ? : 36
i think it may be 16:36
explanation: if the 9 was multiplied by 4 which 9x4 is 36 it means that the 4 for the 4:9 will probably end up 16 hence 4x4 is 16 making the answer probably 16:36 to my own understanding
Select the correct answer. A parabola declines through (negative 2, 4), (negative 1 point 5, 2), (negative 1, 1), (0, 0) and rises through (1, 1), (1 point 5, 2) and (2, 4) on the x y coordinate plane. The function f(x) = x2 is graphed above. Which of the graphs below represents the function g(x) = (x + 1)2? A parabola declines through (negative 2, 5), (negative 1 point 5, 3), (negative 1, 2), (0, 1) and rises through (1, 2), (1 point 5, 3) and (2, 5) on the x y coordinate plane. W. A parabola declines through (negative 2, 3), (negative 1 point 5, 1), (1, 0), (0, negative 1) and rises through (1, 1), (1 point 5, 1) and (2, 2) on the x y coordinate plane. X. A parabola declines through (negative 3, 4), (negative 2 point 5, 2), (negative 2, 1), (negative 1, 0), (0, 1), (0 point 5, 2) and (1, 4) on the x y coordinate plane. Y. A parabola declines through (negative 1, 4), (negative 0 point 5, 2), (0, 1) and (1, 0) and rises through (2, 1), (2 point 5, 2) and (3, 4) on the x y coordinate plane. Z. A. W B. X C. Y D. Z
Using analyzing functions, The correct answer is B. X. A parabola declines through (negative 3, 4), (negative 2 point 5, 2), (negative 2, 1), (negative 1, 0), (0, 1), (0 point 5, 2) and (1, 4) on the x y coordinate plane.
What are the analyzing functions?Studying a mathematical function's characteristics and behavior is the process of doing an analysis of a function.
Telling a function's story involves detailing all of its attributes and features.
When you analyze a function, you are telling your side of the story and outlining how you came to your conclusions.
A thorough study involves global information from graphs and precise information from algebra. The graphical and algebraic data should be in agreement, so you may use either to support the other as you do the analysis.
The function [tex]g(x) = (x + 1)^2[/tex] is a vertical shift of the function [tex]f(x) = x^2[/tex]. The vertex of the parabola representing g(x) is shifted one unit to the left, and one unit up.
The graph for option X matches these specifications and passes through the given points, so it represents the function g(x) = [tex](x + 1)^2.[/tex]
Hence, The correct answer is B. X.
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Big ideas 7.5 question
Measure of angles ∠Q,∠T,∠R are 98°, 98°, 82° respectively.
What is isosceles trapezoid?An isosceles trapezoid can be defined as a trapezoid whose non-parallel sides and base angles have the same measure. That is, if the two opposite sides (bases) of a trapezoid are parallel and the two non-parallel sides are of equal length, it is an isosceles trapezoid.
Given,
Isosceles trapezoid QRST
m∠S = 82°
Base angles are equal in Isosceles trapezoid
m∠R = m∠S
m∠R = 82°
and
m∠Q = m∠T
Sum of all interior angles of a quadrilateral is 360°
m∠Q + m∠T + m∠R + m∠S = 360°
m∠Q + m∠Q + 82° + 82° = 360°
2 m∠Q = 360° - 164°
2 m∠Q = 196°
m∠Q = 98°
m∠T = 98°
Hence, 98°, 98°, 82° are measure of angles ∠Q,∠T,∠R respectively.
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