Answer:
31°
Step-by-step explanation:
By the property of intersecting chords inside a circle, we have:
\(m \angle \: 2 = \frac{1}{2} (37 \degree + 25 \degree) \\ \\ \therefore \: m \angle \: 2 = \frac{1}{2} \times 62\degree \\ \\ \huge \red { \boxed{ \therefore \: m \angle \: 2 = 31\degree}} \\ \\ \)
the length of the diagonal square is...
4 units
4√3 units
4√2 units
8 units
additionally, the area of the square is...
16 square units
16√2 square units
32 square units
does anyone know this???
The length of the diagonal of the square is \(4\sqrt{2}\) units. Additionally, the area of the square is \(16\) square units.
The pencil is 10 cm long and the cup is 8 cm tall. Find the diameter of the base of the cup?
Which is the answer?
A.8
B.1
C.2
D.5
please help :(
2hours 24mins in fraction
Answer:
2 2/5
Step-by-step explanation:
2 24/60 = 2 2/5
there are 60 minutes in an hour so you can just put 24 over 60 and the two outside to write it as a mixed number fraction then reduce. If you want to write it as a improper fraction you can multiple 2 times 5= 10 then add 2 to get 12/5
8. do the penders live within their monthly net income? if so by how much?
Yes, the Penders are living within their monthly net income.
How to determine the monthly living costTo determine the monthly living cost, you have to add up the monthly fixed and variable costs. Next, you will subtract these from the monthly net income, if there is a remainder, or none, then they are living within their monthly income.
However, if there is a deficit from the calculation, we can arrive at an answer that shows that the Penders are living above their monthly net income. Subtracting the expenses from the income of $2,600 shows a controlled budget.
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Checklists with several items to be considered by respondents may be subject to ________.
A) halo effects
B) leniency effects
C) primacy effects
D) recency effects
E) presumption effects
Checklists with several items to be considered by respondents may be subject to leniency effects.
Leniency effects occur when respondents consistently rate items more positively than they should, often due to a desire to be agreeable or a lack of critical evaluation. This can result in an overinflation of scores, making it difficult to accurately assess performance or satisfaction. Other potential biases in rating scales include halo effects (attributing positive or negative qualities to a person or product based on a single trait) and primacy or recency effects (remembering items at the beginning or end of a list more easily). To mitigate these biases, it's important to use well-designed rating scales with clear instructions and randomized item orders.
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64 + 13 + (-83) Thanks for taking time out of your day your help
A sector with an area of 30pi cm^2 has a radius of 10 cmWhat is the central angle measure of the sector in degrees?
The length of the second side of a triangle is 2 inches less than the length of the first side.The length of the third side is 12 inches more than the length of the first side.the perimeter of the triangle is 73 inches.Find the length of each side of the triangle.
Answer:
The lenght of the tree sides of the triangle are:
first side: 21 inches
second side: 19 inches
third side: 33 inches
Step-by-step explanation:
a + b + c = 73
b = a - 2
c = a + 12
a = leght of the first side of the triangle
b = lenght of the second side of the triangle
c = lenght of the third side of the triangle
then:
a + (a-2) + (a+12) = 73
3a - 2 + 12 = 73
3a + 10 = 73
3a = 73 - 10
3a = 63
a = 63/3
a = 21 inches
b = a - 2
b = 21 - 2
b = 19 inches
c = a + 12
c = 21 + 12
c = 33 inches
Check:
21 + 19 + 33 = 73
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The length of the sides of the triangle are:
first side: 21 inchessecond side: 19 inchesthird side: 33 inchesWhat is Algebra?A branch of mathematics known as algebra deals with symbols and the mathematical operations performed on them.
Variables are the name given to these symbols because they lack set values. In order to determine the values, these symbols are also subjected to various addition, subtraction, multiplication, and division arithmetic operations.
Given:
let the sides of triangles be x, y, z.
As, perimeter of the triangle is 73 inches.
x+ y+ z= 73................(1)
and, length of the second side of a triangle is 2 inches less than the length of the first side.
y= x- 2
and, length of the third side is 12 inches more than the length of the first side.
z= x + 12
Substitute the values of y and z in equation (1)
x+ x-2 + x+ 12= 73
3x + 10 =73
3x= 63
x= 21
Then, First side= 21 inch
second side = 21 - 2 = 19 inch
third side= 21+ 12 = 33 inch
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Consider the ellipsoid 3x² + 2y² + z² = 15. Find all the points where the tangent plane to this ellipsoid is parallel to the plane 2y - 6x + z = 0.
(If there are several points, separate them by commas.)
The tangent plane to the ellipsoid is parallel to the given plane at point (-1, 1/2, 1/2).
The given ellipsoid is: 3x² + 2y² + z² = 15
The equation of the plane is: 2y - 6x + z = 0The normal vector to the plane is (-6, 2, 1)
Now let's find the gradient vector of the ellipsoid. ∇f(x, y, z) = <6x, 4y, 2z>∇f(P) gives us the normal vector to the tangent plane at point P.
To find all the points where the tangent plane to this ellipsoid is parallel to the plane, we need to equate the normal vectors and solve for x, y, and z.6x = -6, 4y = 2, and 2z = 1
The solution is x = -1, y = 1/2, and z = 1/2.The point on the ellipsoid is (-1, 1/2, 1/2)
Thus, the tangent plane to the ellipsoid is parallel to the given plane at point (-1, 1/2, 1/2).
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what did ada Lovelace do
Answer:
She was considered the first computer programmer.
Step-by-step explanation:
She wrote about one called the Analytical Engine, and even though it was never built, it came to her conclusion that the computer could follow a series of simple instructions to perform a complex question.
the logarithm is important when working with exponential dynamics. what is the relation between both?
The logarithm and exponential functions are inverse of each other. The exponential function raises a number to a power and the logarithm gives the power that the number has to be raised to in order to equal a given value. In other words, the exponential function expresses exponential growth, while the logarithm expresses exponential decay.
For example, if y = 2^x, then x = log2(y). This logarithmic relationship is useful in solving exponential problems and understanding exponential dynamics.
In exponential dynamics, logarithms are used to study and model changes that occur at exponential rates, such as population growth or decay, interest rate calculations, and many other real-world applications. The logarithmic relationship helps to simplify the exponential equations and make them easier to work with.
In summary, the logarithm and exponential functions are important in understanding exponential dynamics because the logarithmic relationship helps to simplify exponential problems and make them easier to solve.
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which algebraic expression is a polynomial?
Answer:
wym?? where's the expressions or am i just dumb
Step-by-step explanation:
Answer:
what expression?
Step-by-step explanation:
A store is having a 25% off sale on all shirts. Select all of the possible ways to calculate the sale price for a shirt that normally costs $24.
A. 24 - (0.25 x 24)
B. (0.75) x 24
C. (0.25 x 24) x 3
D. (0.25 x 24)
E. (24 + 0.25)
Answer:
A,B, and C
Step-by-step explanation:
25%of 24 is 6, 24-6=18(new price)
A.24-(0.25×24)=24-6=18
B.(0.75)×24=18
C.(0.25×24)×3= 6×3=18
Please help me please please ASAP ASAP please ASAP
Answer:
47 degreesStep-by-step explanation:
So m<ABD = 47 degrees
It appears to be congruent to m<BAC, so we can infer that it is 47 degrees
Hope that helps!
Vic's favorite cookie recipe uses 250 grams of flour for every 170 grams of butter. Imani made cookies using 750 grams of flour for every 630 grams of butter.
Vic's recipe:
170 g of butter = 250 g of flour
1 g of butter = 250 ÷ 170
= 25 / 17 g of flour
Imani's recipe:
630 g of butter = 750 g of flour
1 g of butter = 750 ÷ 630 = 25 / 21 g of flour
Compare:
25 / 21 < 25 / 17
⇒ Imani uses less flour in her cookies than Vic
Imani's cookies are more dense.
Therefore, we get that Imani uses less flour in her cookies than Vic.
Imani uses less flour in her cookies than Vic because vic uses 25 / 17 g of flour while Imani uses 25 / 21 g of flour.
What is density and example?How much "stuff" is contained in a specific quantity of space is determined by its density. For instance, a block of the harder, lighter element gold (Au) will be denser than a block of the heavier element lead (Pb) (Au). Styrofoam blocks are less dense than bricks. Mass per unit volume serves as its definition.
Does density mean heavier?A substance's density is a measurement of how heavy it is in relation to its size. When placed in water, an object will float if its density is lower than that of the water, whereas it will sink if its density is higher.
if we see Vic's recipe:
170 g of butter = 250 g of flour
1 g of butter = 250 ÷ 170
= 25 / 17 g of flour
and Imani's recipe:
630 g of butter = 750 g of flour
1 g of butter = 750 ÷ 630 = 25 / 21 g of flour
Compare:
25 / 21 < 25 / 17
so Imani uses less flour in her cookies than Vic
moreover imani's cookies are more dense.
Therefore, we get that Vic uses more flour than imani.
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Identify the vertical asymptotes of \(\frac{x^3-16x}{-3x^2+3x+18}\)
Then sketch the graph.
First we need to check where the function gets undefined.
It's if denominator is 0So solve it now
\(\\ \tt\hookrightarrow -3x^2+3x+18=0\)
\(\\ \tt\hookrightarrow -3(x^2-x-6)=0\)
\(\\ \tt\hookrightarrow x^2-x-6=0\)
\(\\ \tt\hookrightarrow x^2+2x-3x+6=0\)
\(\\ \tt\hookrightarrow x(x+2)-3(x+2)=0\)
\(\\ \tt\hookrightarrow (x-3)(x+2)=0\)
\(\\ \tt\hookrightarrow x=3\;or\:x=-2\)
(3x+8)(x+4)
Expand and simplify
Answer:
Step-by-step explanation:
(3x+8)(x+4), distribute 3x over the second parenthesis first and then the 8
3x² + 12x + 8x + 32 , combine like terms
3x² + 20x + 32
Answer:
3x^2 + 20x + 32
Step-by-step explanation:
Distribute 3x over the second parenthesis first and then the 8.
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A parallelogram has height 9cm and area 45cm? What
is the length of its base?
Answer: Firstly the area of parallelogram is. = b×h. so value of base is 9cm and height is 45cm . So area is equal to. base×height. = 9×45= 405² cm.
405cm²
What method is best for solving for 9x^2-12x+12=0? Factor method,square root method or Quadratic formula method. And explain why.
The best method of solving for -9x^2-12x+12=0 is the factor method.
This is so because it is easier
How to determine the methodTo solve quadratic equations, there are different methods.
These methods are known as;
Factor methodSquare root methodQuadratic formula method.From the information given, we have that;
-9x²-12x+12=0
Using the factor method, we have that;
Find the pair factor of the product of 9 and 12 that would add up to given - 12, we have;
-9x² - 18x + 6x + 12 = 0
Group in pairs, we get;
(-9x² - 18x) + (6x + 12) = 0
Factorize
-9x(x + 2) + 6(x + 2) = 0
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The method that is best for solving for 9x^2-12x+12=0 is Quadratic formula method. because we are going to get a comlex roots.
How can the eequation be solved?
The quadratic formular can be written as;
x = -b ± √(b^2 - 4ac) / 2a
a = 3
b = -4
c = 4.
Then we can substitute as ;
x = -(-4) ± √(-4)^2 - 4(3)(4) /( 2*3)
x = 4 ±√(16 - 48) / 6
x = 4 ± √-32 / 6
x = 4 ± 4i√2 / 6
x = 2 ± 2i√2 / 3
x = 2 + 2i√2/3
x = 2 - 2i√2)/3
x=0.666667+0.942809i
x=0.666667−0.942809i
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Write an equation for a parabola with x-intercept (-3,0) and (2,0) which pae through the point (1,-20)
An equation for a parabola with x-intercept (-3,0) and (2,0) which pass through the point (1,-20) is "\(5x^2+5x-30\)".
parabola is a major conic section that has wide applications in science and technology. know according to the condition by following intercepts we begin with an equation
\(y=a(x+3)(x-2)\)
where a is any number that restricts the parabola to pass through (1,-20)
know we have to choose a for what the above equation got its require achievements. substitute (1,-20) in \(y=a(x+3)(x-2)\) we get
\(-20=a(1+3)(1-2)\\\\-20=a(4)(-1)\\\\a=5\)
substituting a back in the first equation we get the equation of the parabola. so, the parabola has an equation y= f(x)=\(5x^2+5x-30\).
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How do you tell if a slope is steeper or flatter?
Lines have a larger m value, that is, m > 1 have steeper slope and lines having an m value between 0 and 1, usually in the form of a fraction have a flatter slope .
Slope is the rate of change in the dependent variable with respect to the independent variable.
For an equation of line of the type - y= mx +c , the slope is given by the m value.
Now, if the value of m > 1 like m=1,2,3, ... , the lines have a steeper slope and have a steep nature.
Similarly, if the value of m < 1 i.e. 0 < m < 1 like m=1/2,2/3, ... fractional values, the lines have a flatter slope and do not have a steep nature.
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Lisa smiled at her reflection, then made a funny face. She wore a cap, and her long hair blew in the wind. Her cheeks were pinkish from the cold and the wind, and her nose was moist. Lisa stepped away from nature’s mirror and was debating what after-school snack she would fix when she spied a lake of rainwater that extended from their squat trailer to the rusting tractors parked in the back.
“Oh, wow,” she remarked. The afternoon glare off the lake made her squint. How strange, she mused. It had rained just after lunch at school, but the downpour hadn’t seemed that heavy. Had a cloud stalled above their trailer and poured out its little heart?
She strolled around the new lake, occasionally gazing back at her footprints in the soggy earth. The chickens in the yard were soggy, too, their feathers parted and showing the yellow skin underneath. Still, they scratched and pecked at the ground and left their own shallow prints in the wet earth.
I’ll draw the lake, Lisa decided. She liked drawing birds, but had grown tired of sparrows, blue jays, and blackbirds wrapped in glossiness. These days she liked doing portraits, though she could draw objects, too. The previous week she had drawn the pile of tires behind the tractors; the drawing now adorned the front of the refrigerator.
Lisa produced a pencil and her sketch pad from her backpack. She had to capture this lake before it disappeared into the earth, taking with it the fluffy clouds mirrored on its surface. Birds the color of asphalt flittered about the edges of the puddle, and she recognized them as common finches. She knelt on the wet ground, putting down on paper what her eye beheld, what her fingers were able to portray.
Her gift was a mystery, as neither of her parents could draw. Their talent was to bring their faces together, like lovebirds, and warble Mexican songs, although most of the time they were working. Her father was employed by a dairy and her mother, from windy March to scorching July, worked in the fields—she thinned beets and cotton and was sometimes on a women’s crew that harvested cantaloupes. There were also two seasons when she packed peaches.
Lisa’s dog, Pecas, roamed in the background. He paused, head raised and fur parting from the wind. Lisa had to smile. He seemed to be posing as the subject of her artwork. His breath hung in the air when he barked at movement in the grass—a rabbit, she wondered, or a quail in search of a mate? The gopher that had tunneled under their garden patch last summer and nibbled at everything her father had planted: cucumbers, tomatoes, chilies, and eggplant?
I’ll surprise my parents with this new drawing, Lisa thought. “Cállate!” 1 she ordered Pecas, who turned, head lifted and tail wagging, and happily trotted toward her. But when two large white birds dropped from the sky, Pecas lurched in fear, kicking up water. “Oh my gosh,” Lisa uttered, dropping her pencil. She searched the sky for other birds. But the sky was vacant, except for blackbirds wheeling over the fields across the street.
As she took a cautious step toward the birds, she remembered that the night before she had been looking in her Audubon book at a picture of a bird that she would like to draw: the egret. Now before her stood a pair of egrets, which, against the backdrop of the grayish lake, were white as snow.
Lisa’s heart thumped with excitement and Pecas’s tail wagged briskly. Lisa again turned her attention skyward: Where had they come from? What wind had brought them here at this moment? She reached for the pencil on the ground and rolled it between her palms to spark the fires of creation. She had to draw these rare and silent birds, who, if she remembered right, seldom whistled or twittered with song.
Lisa turned and gasped. Over the lake arched a rainbow that began somewhere behind the tractors. The centerpiece was the pair of egrets, still as statues. Even Pecas stopped his whining. Lisa wondered, Can he really see the rainbow? She had read that dogs were mostly color-blind, but that birds, even common ones like the sparrow and finch, could slice the color red into a dozen shades. Their world was richer in color than some of the greatest paintings.
Lisa tried to sketch the scene quickly before it disappeared: First the egrets would fly away, then the rainbow fade, and finally the deposit of rain sink into the earth.
“It’s so beautiful,” she remarked.
A black-and-white calf ambled out from between the rusty tractors. Splattered with mud, it moved with a heavy sway toward the water. The calf stopped, then raised its heavy head to Lisa, as if saying, “Go ahead—draw me.” It lowered its gaze to turn and present a mournful profile, spittle hanging from its mouth.
“Oh,” Lisa let out, and added the cow to the scene. She made a face when she heard the telephone ring.
Answer:
1. A
2. Part A: B
3. Part B: C
4. Part C: B
5. B
6. Part A: B
7. Part B: C
8. A
Hope this helps!! :)
Answer:tyer5aghfdtr
Step-by-step explanation:
Answer:tyer5aghfdtr
rgtedrgdgdgdgd
Step-by-step explanation:
Answer:tyer5aghfdtr
gdgdhjkygkyuity7uindr6n6usre6rsnu6nrsu
Step-by-step explanation:
6nrus6nru5unrys6sr5n6urn56ur5n6usr6un
TRUE / FALSE.
In the C-Chart, the value of \( \mathrm{C} \)-bar must be an integer.
In the C-Chart, the value of the C-bar, representing the average count of nonconformities per unit, does not have to be an integer. So, the statement 'In the C-Chart, the value of C-bar must be an integer' is false.
In the C-Chart (also known as the Count Chart), the value of C-bar does not necessarily have to be an integer.
C-bar represents the average count of nonconformities per unit. It can be a decimal value, especially when dealing with continuous data or when the sample size is large.
The C-Chart is a statistical process control chart used to monitor the count of nonconformities in a process. It helps to determine if the process is in control or if there are any unusual patterns or trends in the nonconformity counts. The C-bar value is typically calculated as the total number of nonconformities divided by the number of units or observations.
So, the value of the C-bar in the C-Chart can be a decimal or fractional value, not necessarily an integer.
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For every 1000 hits a You Tube channel gets it makes £40 from ad revenue. How many hits will the You Tube channel need to make £1?
Answer:
25 hits
Step-by-step explanation:
you would divide 1000 by 40 and get 25
In the aftermath of a hurricane, an entrepreneur took a one-month leave of absence (without pay) from her $6,000 per month job in order to operate a kiosk that sold fresh drinking water. During the month she operated this venture the entrepreneur paid the government $2,500 in kiosk rent and purchased water from a local wholesaler at a price of $1.48 per gallon. If consumers were willing to pay $2.22 to purchase each gallon of fresh drinking water, how many units did she have to sell in order to turn an economic profit?
To determine the number of units the entrepreneur had to sell in order to turn an economic profit, we need to consider her expenses and the selling price of each unit.
The entrepreneur had a monthly job income of $6,000 but took a one-month unpaid leave. Her expenses included $2,500 in kiosk rent and the cost of purchasing water at $1.48 per gallon. The selling price per gallon was $2.22.
By calculating the difference between the selling price and the total expenses per gallon, we can determine the number of units she needed to sell to cover her expenses and start making a profit.
The entrepreneur's total expenses can be calculated by summing the kiosk rent and the cost of purchasing water:
Total expenses = Kiosk rent + (Cost per gallon * Number of gallons)
Total expenses = $2,500 + ($1.48 * Number of gallons)
To determine the number of units she needed to sell to cover her expenses and start making a profit, we need to find the breakeven point where her revenue equals her expenses:
Total revenue = Selling price per gallon * Number of gallons
Total revenue = $2.22 * Number of gallons
Setting the total revenue equal to the total expenses:
$2.22 * Number of gallons = $2,500 + ($1.48 * Number of gallons)
Simplifying the equation, we can solve for the number of gallons:
$0.74 * Number of gallons = $2,500
Number of gallons = $2,500 / $0.74
By calculating the value, we can find the number of units (gallons) she needed to sell in order to turn an economic profit.
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Susan buys a movie ticket for $12.50 and 3 buckets of popcorn that cost $14.20 each with her
$100. Which statement is true?
Answer: the answer is NO
Step-by-step explanation:
Khan academy
(a-1)+(b+3)i = 5+8i
please answer me quickly i need it please
Answer:
a = 6, b = 5
Step-by-step explanation:
Assuming you require to find the values of a and b
Given
(a - 1) + (b + 3)i = 5 + 8i
Equate the real and imaginary parts on both sides , that is
a - 1 = 5 ( add 1 to both sides )
a = 6
and
b + 3 = 8 ( subtract 3 from both sides )
b = 5
Which statement cannot be assumed based on the diagram?
A) <GBE and <DBC are adjacent
B) <DBC is vertical to <FDE
C) <EDF and <EDC are adjacent
D) <ABG and <GBD are adjacent.
help please :)
The statement that cannot be assumed based on the diagram is ∠DBC is vertical to ∠FDE.
(A) ∠GBE and ∠DBC are adjacent angles. As we can see from the diagram, they have a common ray starting from the point B.(B) We cannot say that ∠DBC is vertical to ∠FDE from the diagram as we have no such direct relation between the angles.(C) ∠EDF and ∠EDC are adjacent angles. As we can see from the diagram, they have a common ray starting from the point D.(D) ∠ABG and ∠GBD are adjacent angles. As we can see from the diagram, they have a common ray starting from the point B.To learn more about angles, visit :
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pls help!!
94 + 8r - 7
Answer:
87 + 8r
Step-by-step explanation:
We have a variable that we cannot simplify further:
8r
But we have two numbers that we can simplify:
94 - 7 = 87
Then we add those together:
8r+87
Answer:
87+8r
Step-by-step explanation:
94+8r-7
combine like terms:
94-7= 87
simplified equation
87+8r