whats 78,563 divided by 98
Ty for whoever helps me <3

The ratio of yellow to all skittles is

Answer:

47.9 gm

Step-by-step explanation:

According to the scenario, calculation of the given data are as follows,

Total butter took = 54.8 gm

Extra butter quantity = 6.9g

So, we can calculate the exact quantity of butter needed by using following formula,

Exact butter needed = Total butter - Extra butter quantity

By putting the value, we get

Exact butter needed = 54.8 gm - 6.9gm

= 47.9 gm

Hence, he need 47.9gm butter.

Step-by-step explanation:

\( \frac{7}{27} \)

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Answer:

By adding the gravity of the earth ang subtracting the number of the enumeration and multiply the square root of need to be the first divorcee you know that I love ckicen nuggets

Step-by-step explanation:

Me to mama o sige na kain na kau

Answer:

These are the correct answers:

Biblical tithing basically means you will give 10 percent of your income to the lord.The word tithe refers to "tenth" or "tenth part," so biblical tithing implies offering one-tenth of one's income to the church.

Biblical tithing is the method of giving the first fruits of one's labor to the Lord. Tithing originated from the Old Testament in which people would offer 10% of their harvest to the Lord.Tithing is a way of giving back to God as well as to others, according to the Bible.

As a result, Christians are required to tithe a tenth of their earnings. While this might appear to be a significant amount of money, if Christians can trust God with their finances, they can discover that he blesses them in ways they never imagined. In the New Testament, there is no specific requirement to tithe, but Christians are urged to give generously to the church and those in need.

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This indicates that the average number of hours worked by the part-time employees is 17.5 hours per week.

This indicates that the average number of hours worked by the part-time employees is 17.5 hours per week.

17.5 hour

Mean = (5x0.15) + (15x0.28) + (20x0.31) + (25x0.26) = 17.5 hours

The mean of the variable is calculated by multiplying the value of each individual category with its probability, and then summing the resulting values. In this case, the mean is calculated as (5x0.15) + (15x0.28) + (20x0.31) + (25x0.26) = 17.5 hours. This indicates that the average number of hours worked by the part-time employees is 17.5 hours per week.

the complete question is :

Consider the following table of hours worked by part-time employees. These employees must work in 5 hour blocks.Weekly hours worked Probability5 0.1515 0.2820 0.3125 0.26Find the mean of this variable.

Weekly hours   worked Probability

5                              0.15

15                            0.28

20                           0.31

25                           0.26

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Answer:

square and rectangle

Step-by-step explanation:

Answer:

Squares, Trapezoids, Rhombuses, Kites, Parellelograms, or Rectangles

Step-by-step explanation:

"Quad" means that there is 4 sides on something, and all of these shapes have 4 sides, so obviously, that means they are quadrilaterals.

The areas of the composite figures are:

1. 787.5 cm²

2. 545.9 m²

3. 215.2 ft²

4. 745.4 mm²

5. 996 in.²

To find the area of a composite figure, find the area of each shape that the figure is composed of and add the areas together.

1. Area of figure 1 = area of trapezium + area of parallelogram = 1/2(a + b)h + bh

Area of figure 1 = 1/2(15 + 34)19 + (23)(14) = 465.5 + 322  

Area of figure 1 = 787.5 cm²

2. Area of figure 2 = 2(area of semicircle) + area of rectangle = 2(1/2πr²) + lw = 2(1/2π(7²)) + (28)(14) = 545.9 m²

3. Area of figure 3 = area of the larger semicircle + area of the samller semicircle = 1/2πr² + 1/2πr² = 1/2π(11²) + 1/2π(4²) = 215.2 ft²

4. Area of figure 4 = area of the semicircle + area of the rectangle + area of triangle = 1/2πr² + lw + 1/2bh

Area of figure 4 = 1/2π(12.5²) + (25)(12.5) + 1/2(12.5)(30)

Area of figure 4 = 745.4 mm²

5. Base of the triangle = 2[√(37² - 35²)] = 24 in.

Area of figure 5 = area of the square + area of the triangle = s² + 1/2bh

Area of figure 5 = 24² + 1/2(24)(35)

Area of figure 5 = 996 in.²

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The probability that each player has a 5-card hand an ace when the 52 cards is 5/13.

Given is 52 cards of a standard deck, we need to find the probability of picking an ace,

so,

There are 4 aces in the 52-card deck so the probability of dealing an ace is 4/52 = 1/13.

In a 5-card hand, each card is equally likely to be an ace with probability 1/13. So together, the expected number of aces in a 5-card hand is 5 * 1/13 = 5/13.

Hence the probability that each player has a 5-card hand an ace when the 52 cards is 5/13.

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Answer: the answer is 4.95

Step-by-step explanation:

Answer:

0.09

Step-by-step explanation:

move decimal over to the left twice

answer:

A≈1039.23

Solution

A=33

2a2=3·3

2·202≈1039.23048

Logn 2logn nlog(n2) nn logn nn2 23n log(log(nn)) is the proper arrangement of the functions under the O notation using just (equivalent) or (strict subset of).

The O notation is used to classify functions according to their growth rates. It is a way of measuring the complexity of an algorithm. The functions are arranged in ascending order of growth rates, with the slowest growing function at the beginning and the fastest growing function at the end.

The function logn has the slowest growth rate, followed by 2logn, which is a constant multiple of logn. The function nlog(n2) has a higher growth rate than 2logn, but is still slower than nn logn. The function nn² has a higher growth rate than nn logn, but is still slower than 23n. The function log(log(nn)) has the highest growth rate of all the functions.

Therefore, the correct arrangement of the functions under the O notation is: logn ⊂ 2logn ⊂ nlog(n2) ⊂ nn logn ⊂ nn² ⊂ 23n ⊂log(log(nn)).

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The estimated profit in 1975 was $19.06.

The given linear model is Y = -2.28 X + 41.86, which shows a linear relationship between the number of years after 1965 and the profit of a company in terms of y.

In order to estimate the profit in 1975, we need to determine the value of Y when X = 10 (since we are looking for the profit in 1975 which is 10 years after 1965).

We plug X = 10 into the equation Y = -2.28 X + 41.86 to find the estimated profit:

Y = -2.28 (10) + 41.86Y = -22.8 + 41.86Y = 19.06

Therefore, the estimated profit in 1975 was $19.06.

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The quadratic equation does not have solutions where both x and y are integers.

Here we have the following quadratic equation:

2x^2 + 5y^2 = 14

We want to check that we can't solve this equation with x and y integers, to see that, we can start by isolating one of the variables:

2x^2 + 5y^2 = 14

5y^2 = 14 - 2x^2

y^2 = (14 - 2x^2)/5

y = ±√((14 - 2x^2)/5)

Now, trivially:

(14 - 2x^2)/5

Is not an integer for any integer value of x, and this happens because 5 is not a factor of 14, thus, for any integer value of x the value of y that we get is non integer, then there aren't two integers that solve the quadratic equation.

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Applying mathematical operations with the remaining parts, you could have 1 more kit if you had A.1 more marker and 1 more die.

Using mathematical operations of divisions, subtractions, and additions, we can determine the number of kits made from the materials and the part required to make one additional kit.

For instance, 287 people marker can make 47 (287/6) kits with 5 remaining, which requires another 1 part to complete another kit.

143 6-sided die can also make 47 kits (143/3) with 2 parts, which require an additional 1 part to make another kit.

The above parts are unlike the teleporter marker, which had already made 48 kits with 5 of its part remaining.

Part                     Number in each kit    Number available   # of Kits Made

People marker                   6                            287                      47

6-sided die                         3                            143                      47

Teleporter marker             7                            341                      48

Thus, using mathematical operations, we can determine that to complete the number of kits to 48, the kit maker requires Option A.

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Answer:

The coordinates of the image are;

Explanation:

Given the coordinates of L,M and N as;

A 90 degree clockwise rotation can be represented as;

Applying this rule to the given coordinates we have;

Therefore, the coordinates of the image are;

Here is a Venn diagram illustrating the relationship between the sets a, b, and c, where a is a subset of b and b is a subset of c:

     _______________

    |       c       |

    |               |

    |      _________

    |     |         |

    |     |    b    |

    |     |         |

    |     |______   |

    |            |  |

    |       a    |__|

    |_______________|

In this diagram, the set c is represented by the outer rectangle, the set b is the area inside the rectangle but outside the inner circle, and the set a is the area inside both the rectangle and the inner circle.

Since a is a subset of b, every element in a is also in b, and therefore the inner circle is entirely contained within the area representing b.

Similarly, since b is a subset of c, every element in b is also in c, and therefore the area representing b is entirely contained within the outer rectangle representing c.

This diagram shows that if a is a subset of b and b is a subset of c, then a is also a subset of c.

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Answer:

15x - 70 = 500

Step-by-step explanation:

Answer:

2

Step-by-step explanation:

1 Subtract 66 from both sides.

2x=10-6

2x=10−6

2 Simplify  10-610−6  to  44.

2x=4

2x=4

3 Divide both sides by 22.

x=\frac{4}{2}

x=  

2

4

​  

4 Simplify  \frac{4}{2}  

2

4

​  

  to  22.

x=2

x=2

Done

2x+22=18

We move all terms to the left:

2x+22-(18)=0

We add all the numbers together, and all the variables

2x+4=0

We move all terms containing x to the left, all other terms to the right

2x=-4

x=-4/2

x=-2

The 14.9% increase in Sylvia's lead lathe tech's hourly wage of $18.50 results in a $2.75 per hour increase. Assuming the lead lathe tech works 2,080 hours per year, the additional cost to Sylvia's annual wages budget would be approximately $5,720, excluding benefits or taxes.

First, we need to find the percentage increase in the lead lathe tech's hourly wage. The increase requested is $2.75, which is 14.9% of the current wage rate ($18.50). To calculate the percentage increase, we divide the increase by the current wage rate and multiply by 100: ($2.75 / $18.50) * 100 ≈ 14.9%.

To determine the additional cost to Sylvia's annual wages budget, we need to know the total number of hours worked by the lead lathe tech in a year. Let's assume the lead lathe tech works 40 hours per week and there are 52 weeks in a year, resulting in a total of 2,080 hours.

To calculate the annual cost of the wage increase, we multiply the hourly increase ($2.75) by the total number of hours worked (2,080): $2.75 * 2,080 ≈ $5,720.

Therefore, the 14.9% increase in the lead lathe tech's hourly wage will cost Sylvia an additional $5,720 in her annual wages budget, excluding benefits or taxes.

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Answer: ok but what is your question lol

Step-by-step explanation:

Answer:

So?

Step-by-step explanation:

From the calculation, all three inequalities are satisfied, which means that the given measurements produce one triangle.

To determine whether the given measurements produce one triangle, two triangles, or no triangle at all, we can use the Law of Sines and the Triangle Inequality Theorem.

Given:

a = 10

b = 13.6

A = 33°

Determine angle B:

Angle B can be found using the equation: B = 180° - A - C, where C is the remaining angle of the triangle.

B = 180° - 33° - C

B = 147° - C

Apply the Law of Sines:

The Law of Sines states that in any triangle, the ratio of the length of a side to the sine of its opposite angle is constant.

a/sin(A) = b/sin(B) = c/sin(C)

We can rearrange the equation to solve for side c:

c = (a * sin(C)) / sin(A)

Substituting the given values:

c = (10 * sin(C)) / sin(33°)

Determine angle C:

We can use the equation: C = arcsin((c * sin(A)) / a)

C = arcsin((c * sin(33°)) / 10)

Apply the Triangle Inequality Theorem:

The Triangle Inequality Theorem states that the sum of the lengths of any two sides of a triangle must be greater than the length of the remaining side.

In this case, we need to check if a + b > c, b + c > a, and c + a > b.

If all three inequalities are satisfied, it means that the measurements produce one triangle. If one of the inequalities is not satisfied, it means no triangle can be formed.

Now, let's perform the calculations:

B = 147° - C (from step 1)

c = (10 * sin(C)) / sin(33°) (from step 2)

C = arcsin((c * sin(33°)) / 10) (from step 3)

Using a calculator, we find that C ≈ 34.65° and c ≈ 6.16.

Now, let's check the Triangle Inequality Theorem:

a + b > c:

10 + 13.6 > 6.16

23.6 > 6.16 (True)

b + c > a:

13.6 + 6.16 > 10

19.76 > 10 (True)

c + a > b:

6.16 + 10 > 13.6

16.16 > 13.6 (True)

All three inequalities are satisfied, which means that the given measurements produce one triangle.

In summary, with the given measurements of a = 10, b = 13.6, and A = 33°, we can determine that one triangle can be formed. The measures of the angles are approximately A = 33°, B ≈ 147° - C, and C ≈ 34.65°, and the lengths of the sides are approximately a = 10, b = 13.6, and c ≈ 6.16.

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Buy the land !all angles will be greater than 30 °

Trigonometry is the study of angles and the angular relationships between planar and three-dimensional shapes. The cosecant, cosine, cotangent, secant, sine, and tangent are among the trigonometric functions (also known as the circular functions) that make up trigonometry.

A branch of mathematics called trigonometry examines connections between triangles' sides and angles. Due to the fact that every straight-sided shape can be decomposed into a group of triangles, trigonometry can be found throughout all of geometry.

cos x = 500²+800²-900²/-2(800)(900)

x = \(cos^{-1}\)(+1200000/+1440000)

=336°

Buy the land !all angles will be greater than 30 °

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Step-by-step explanation:

a) $11 = 3 lines of a classified ad

$x = 2 limes of a classified ad

cross multiply

3x = 22

divide by the coefficient of x

which is 3

3x/3 = 22/3

x = 7.33 approximately 7

x = 7.

b) $11 = 3 lines of a classified ad

$x = 5 lines of a classified ad

cross multiply

3x = 55

diviee by the coefficient of x

which is 3

3x/3 = 55/3

x =18.33 approximately 18

x =18.

Here the diameter = dm

Formula of circumference for circle: 2πr  or  πd

                                        where "d" is diameter and "r" is radius

For this question:

circumference: