Who got the Bad Bunny Crocs?

Answer:

(8,-4)

Step-by-step explanation:

The difference between A and M is 2.5x and -4y

so B would be 5.5+2.5 and 0-4

(8,-4)

If the triangle is isosceles, then the measure of the third angle could be 42 degrees

From the question, we have the following parameters that can be used in our computation:

The sum of angles in a triangle is 180 degrees

If the triangle is isosceles, then we have the following possible sum of angles

Sum 1 = 42 + 96 + 96 = 234 -- false

Sum 1 = 42 + 96 + 42 = 180 -- true

Hence, if the triangle is isosceles, then the measure of the third angle could be 42 degrees

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If x is the largest of the three consecutive integers, then the three consecutive integers can be represented as x-1, x, and x+1.

The sum of these three consecutive integers is:

(x-1) + x + (x+1)

Simplifying the expression, we get:

3x

Therefore, the expression in terms of the given variables that represents the sum of three consecutive integers when x is the largest is 3x.

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Answer:

126 yds will be your answer.

Step-by-step explanation:

30+(24+24)+4+2+(3+3)+(4+30+2)=126

just add all of the sides up.

a. MRS = √(W/B)
b. Optimal bundle and total utility.
c. Adjusted income for constant utility.

a. The marginal rate of substitution (MRS) of walnuts for bananas is the rate at which you are willing to give up walnuts in exchange for one additional pound of bananas while keeping the utility constant. In this case, the MRS is equal to the ratio of the marginal utility of walnuts to the marginal utility of bananas. Since the utility function is U = √(W * B), the MRS can be calculated as MRS = √(W/B).

b. Using the Lagrangian approach, we can set up the following optimization problem: maximize U = √(W * B) subject to the constraint 2W + B = I, where W represents the pounds of walnuts, B represents the pounds of bananas, and I represents income. By solving the Lagrangian equation and the constraint, we can find the optimal consumption bundle and income level.

c. If the price of bananas doubles to $2 per pound, we need to determine the income required to maintain the same level of utility. With the new price, the constraint becomes 2W + 2B = I. By solving the Lagrangian equation again and substituting the new constraint, we can find the income level required to maintain the same level of utility.

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question 1 :- sum of all angles of a triangle is 180°

so, x + 39° + 25° + 15° = 180°

⇒x + 79° = 180°

⇒x = 101°

question 2 : draw the along with AD and make and triangle as shown in figure.

as ABCD is a parallelogram. so, angle FDE = 180° - x

and angle FED = 180° - x [ as FEA + FED = 180° ]

now from ∆DEF,

50° + 180° - x + 180° - x = 180°

⇒230° - 2x = 0

⇒x = 105°

also read : If (A + B) =(A-B) then the angle between the Ả and B.

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(SAT Prep) In the figure, a+b+d+e =

A. 330°

B. 325°

C. 290°

D. 300°

Answer:

Slope = -8/3

Step-by-step explanation:

Since the line is going down, it is going to be a negative slope.

Slope = y/x

Slope = -8/3

Answer:

slope ( m ) = -8/3

Step-by-step explanation:

The two points are ( 1 , 4 ) and ( 4 , -4 ) that are most important. from these two points, it goes down by 8 and runs for 3.

Answer:

THE one with the u shape going up, and the the red line in the tilting to the left.

(i) cosФ = 4/7 and sinФ is negative → It lies in the 4th quadrant 304.8° and the suitable graph is not provided here.

(ii) secФ = -13/5 and tanФ is negative  → It lies in the IInd quadrant 112.6° and the suitable graph is J.

(iii) sinФ = 7/10 and cotФ is positive  → It lies in Ist quadrant =44.4° and the suitable graph is I.

(iv) tan0 = 3/4 and sin0 is negative  → It lies in the IIIrd quadrant 216.9° and the suitable graph is not provided here.

What is quadrant?

(i) cosФ = 4/7 and sinФ is negative

Ф=cos^(-1)(4/7)= 55.2°

It lies in 4th quadrant (360-55.2)°=304.8°

A suitable graph is not provided here.

(ii) secФ = -13/5 and tanФ is negative.

Ф=sec^(-1)(-13/5)=67.4°

It lies in IInd quadrant (180-67.4°)=112.6°

A suitable graph is J.

(iii) sinФ = 7/10 and cotФ is positive.

Ф=sin^(-1)(7/10)=44.4°

It lies in Ist quadrant =44.4°

A suitable graph is I.

(iv) tan0 = 3/4 and sin0 is negative.

Ф=tan^(-1)(3/4)=36.9°

It lies in IIIrd quadrant (180+36.9)=216.9°

A suitable graph is not provided here.

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Answer: 19

Step-by-step explanation: 950/50 = 19

Step-by-step explanation:

g(x) is also called y. the functional result value for an input value x is shown in the y direction above or below that x value on the x axis.

so, when it says g(x) = c, the solution is to find the values of x for which b the function g delivers c as result.

now, we look at the graphic.

for example, g(x) = 0 (c = 0) has actually 3 solutions, as the function crosses the x-axis (and that means y or g(x) = 0) 3 times. so, there are 3 different values of x that create g(x) = 0.

but we are looking for a c that has only one solution (one value of x to create that result).

c = 1 ?

let's imagine a horizontal line through y = 1.

we see, it cuts the function also 3 times. 3 solutions.

c = -1 ?

a similar horizontal line through y = -1 cuts the function also 3 times. 3 solutions

but c = 3 !

a horizontal line through y = 3 stays above all the waves of the function and then cuts the function only one time at the very right. 1 solution !

and that is therefore our answer.

To find the equation of the plane that passes through the points P(1, 3, 2), Q(3, -1, 6), and R(5, 2, 0), we can use the following steps.

Step 1: Find two vectors in the plane by calculating PQ and PR. PQ = Q - P = (3, -1, 6) - (1, 3, 2) = (2, -4, 4)PR = R - P = (5, 2, 0) - (1, 3, 2) = (4, -1, -2)Step 2: Find the cross product of the two vectors calculated in step 1. This will give us a vector that is normal to the plane. PQR = PQ × PR = (2, -4, 4) × (4, -1, -2) = (-14, 16, 14)Step 3: Find the equation of the plane using the point-normal form. The equation of the plane is: (x - 1) (-14) + (y - 3) (16) + (z - 2) (14) = 0-14x + 16y + 14z = 78Therefore, the equation of the plane that passes through the points P(1, 3, 2), Q(3, -1, 6), and R(5, 2, 0) is -14x + 16y + 14z = 78.Main answer:To find the equation of the plane, we used the point-normal form. In this form, the equation of the plane is given by:(x - x1)A + (y - y1)B + (z - z1)C = 0Where (x1, y1, z1) is a point on the plane, and A, B, and C are the direction cosines of the normal to the plane.In this case, we found two vectors PQ and PR in the plane by calculating the difference between the coordinates of the given points. We then found the cross product of these vectors to get a vector that is normal to the plane. Finally, we used the point-normal form of the equation to find the equation of the plane that passes through the given points.

Therefore, the equation of the plane that passes through the points P(1, 3, 2), Q(3, -1, 6), and R(5, 2, 0) is -14x + 16y + 14z = 78.

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Answer:

\(10\:\mathrm{meters}\)

Step-by-step explanation:

We can use trigonometry for a right triangle to solve this problem:

\(\tan 18^{\circ}=\frac{h}{30},\\h=30\cdot\tan 18^{\circ},\\h\approx \fbox{$10\:\mathrm{m}$}\).

The height of the flagpole is 10 meters.

"It is the angle from the horizontal upward to an object."

For given question,

Consider the following figure.

The angle of elevation is 18°

⇒ ∠ACB = 18°

Also, BC = 30 meters

We need to find the height of the flagpole i.e., we need to find the distance AB.

Consider a tan(∠ACB )

\(\Rightarrow tan(18^{\circ})=\frac{AB}{BC}\\\\ \Rightarrow 0.3249 = \frac{AB}{30}\\\\ \Rightarrow AB=9.747 ~~meters\\\\\Rightarrow AB\approx 10~~meters\)

Therefore, the height of the flagpole is 10 meters.

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This probability can be interpreted as there being a 5 in 13 chance that a singer will perform first.

10/26 or 5/13

The total number of acts is 26 (6 instrumentalists + 10 singers + 10 dancers). Since there are 10 singers, the probability that a singer performs first is 10/26. This fraction can be simplified to 5/13.

The probability that a singer performs first in a talent competition consisting of 6 instrumentalists, 10 singers, and 10 dancers can be calculated by taking the total number of singers, which is 10, and dividing it by the total number of acts, which is 26. This fraction is equal to 10/26, which can be further simplified to 5/13. This means that the probability that a singer performs first is 5/13. This probability can be interpreted as there being a 5 in 13 chance that a singer will perform first.

26 total acts

10 singers

10/26 = 5/13

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Answer: $11.20

Work: She buys each Jean for $32, and the markup is 35%. After a little multiplication, the new price is $43.20. When someone buys the Jeans at that price, she makes $11.20 because $43.20 is $11.20 more then the price she bought it for.

Answer:

b

Step-by-step explanation:

Answer:

I dink Bs

Step-by-step explanation:

The length of side b is 56m, angle A is 45°, and angle C is 67°.

In the given triangle with side lengths a = 74m, b ≈ 56m, and c = 36m, the length of side b is approximately 56m.

To solve the triangle, we can use the Law of Cosines and the fact that the sum of angles in a triangle is 180 degrees. Given angle B = 67°51', we have:

Using the Law of Cosines, we have:

b² = a² + c² - 2ac * cos(B)

Substituting the known values:

b² = 74² + 36² - 2 * 74 * 36 * cos(67°51')

Calculating the value of b:

b ≈ √(74² + 36² - 2 * 74 * 36 * cos(67°51'))

b ≈ 55.92m (rounded to the nearest whole number, b ≈ 56m)

Using the Law of Cosines again, we have:

cos(A) = (b² + c² - a²) / (2 * b * c)

Substituting the known values:

cos(A) = (56² + 36² - 74²) / (2 * 56 * 36)

Calculating the value of A:

A = cos⁻¹((56² + 36² - 74²) / (2 * 56 * 36))

A ≈ 45° (rounded to the nearest whole number)

Using the fact that the sum of angles in a triangle is 180 degrees:

C = 180° - A - B

Substituting the known values:

C ≈ 180° - 45° - 67°51'

Calculating the value of C:

C ≈ 67°9' (rounded to the nearest whole number, C ≈ 67°)

Therefore, in the given triangle, the length of side b is approximately 56m, angle A is approximately 45°, and angle C is approximately 67°.

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Solution

We can create the solution with the following tree diagram:

Part 2

For this case we want this probability:

P(rain and accident)

And we can do this operation:

P(rain and accident) = 0.75 *0.5 = 0.375

Part 3

For this case we want this probability:

P( no rain and accident)

And we can do this operation:

P(no rain and accident) = 0.25 *0.25 = 0.0625

Part 4

P(Accident) = 0.5*0.75 + 0.25*0.25= 0.4375

Answer:

c

Step-by-step explanation:

Answer:

D

Step-by-step explanation:

One number will be positive, and one will be negative

Answer:

The answer is option D

Step-by-step explanation:

multiplication of numbers having opposite signs will result in a number having negative sign .

Therefore the minimum cost of a rectangular box of volume is x = 4.641588834 cents.

A cuboid is a six-faced solid known as a hexahedron in geometry. Four-sided quadrilaterals make up its faces. A cuboid is a hexahedron, a solid with six faces, and the word "cuboid" means "like a cube" in the sense that a cuboid can become a cube by changing the length of its edges or the angle between its faces and edges. Four-sided quadrilaterals make up its faces. A cuboid can be made to look more like a cube by varying the lengths of its edges or the angles between its faces and edges. A cuboid's volume is equal to the sum of its length, breadth, and height. The opposite faces of a cuboid on a rectangular cuboid are equal, and all the angles are at right angles.

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Answer:

  +4.5 feet

Step-by-step explanation:

The change in level is computed by subtracting the beginning level from the ending level.

  change = ending - beginning

  change = (6 ft) - (1.5 ft)

  change = 4.5 ft

The change in level from 7 pm to 8 am was +4.5 feet.

Step-by-step explanation:

please mark me as brainlest

Answer:

Remember PEMDAS (Please Excuse My Dear Aunt Sally)

Step-by-step explanation:

Use PEMDAS to help you evaluate any equation:

P - Parenthesis

E - Exponent

MD - Multiplication or Division (Whichever comes first)

DA - Division or Addition (Whichever comes first)

So:

15-1(12÷4+1) -> first evaluate the parenthesis

(12÷4+1) -> Inside the parenthesis, first evaluate the Division:

12÷4 = 3

so (12÷4+1) = (3+1) = 4

So; 15-1(4) -> evaluate the multiplication first:

1(4) = 4

so: 15-4 = 11

So the answer is 11

Answer:

15. d) 36

16. b) 20

17. d) 180

18. b) 50

19. c) 360

20. b) 60

Step-by-step explanation:

To find the number of sides a polygon has giving an interior angle, use the equation:

(number of sides - 2)*180/(number of sides) = measure of interior angle

15. (n = number of sides)

((n-2)*180)/n = 170

180n-360 = 170n

10n = 360

n = 36 (d)

16. (n = number of sides)

((n-2)*180)/n = 162

180n-360 = 162n

18n = 360

n = 20 (b)

17. The sum of the interior angles of a triangle is always 180 (d)

18. 180-60-70 = 50 (b)

19. The sum of the interior angles of a quadrilateral is always 360 (c)

20. 360-120-90-90 = 60 (b)

92% of employees left the building in one minute. The fire drill procedure meets the policy.

The quantity of anything is stated as though it were a fraction of a hundred. A quarter of 100 can be used to express the ratio. Per 100 is what the term percent signifies. The symbol ‘%’ is used to symbolize it.

A company has 50 employees all working in the same building. As part of their safety procedures, a fire drill is carried out with the total number of employees who have left the building recorded every 10 seconds.

The cumulative frequency when time is at 60 seconds will be 46.

Then the percentage is given as,

P = (46/50) x 100

P = 0.92 x 100

P = 92%

92% of employees left the building in one minute. The fire drill procedure meets the policy.

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Answer:

2 3/4

Step-by-step explanation:

There are 16 ounces in a pound so 8 ounces is 1/2 a pound.

1 1/2 + 1/2 + 3/4

2 + 3/4

2 3/4

There are 25 males in village 3

The given parameters are:

Total males = 75

                 Male     Female   Total

Village 1   20              25

Village 2  30                            50

Village 3                     30

Total         75

The number of male in village 3 is calculated using:

Male = Total Male - Male in villages 1 and 2

So, we have:

Male = 75- (20 + 30)

Evaluate

Male = 25

Hence, there are 25 males in village 3

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Complete question

An island has three villages and the total number of males is 75. The first village has 20 males and 25 females. The second village has 50 people of whom 30 are males. The third village has 30 females.

Calculate the number of male in third village

Answer:

x^2+3x+2

Step-by-step explanation:

Answer:

X^2 + 3X+2

Step-by-step explanation:

Multiply x's then multiply x's with the one and 2

then add the 2x + 1x

and  you should get x^2 + 3x +2

I hope that helps

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