The measure of DCG is 145°. What is mDCE? 90° 100° 180° 190°

Answers

Answer 1
The answer is 100°, you add up the values of CE and CF. Then you subtract them from 145°.
Answer 2

The measure of ∠DCE is 100° so option (B) will be correct.

What is an angle?

An angle is a geometry in plane geometry that is created by 2 rays or lines that have an identical terminus.

The identical endpoint of the two rays—known as the vertex—is referenced as an angle's sides.

In another word, the angle is the measurement of the angular distance for example for linear motion we have a meter inch but for angular rotation, we don't have the measurement so the angle is useful to measure the angular rotation.

Given the angle,

∠DCG = ∠DCE + 20 + 25

145° = ∠DCE + 20 + 25

∠DCE = 100°

Hence "The measure of ∠DCE is 100°

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The Measure Of DCG Is 145. What Is MDCE? 90 100 180 190

Related Questions

The graph shows the number of each kind of book in Hero's personal library. A book is chosen randomly. What is the probability that the book chosen is a biography?
A)2/15
B)4/15
C)1/30
D)1/4

Answers

Answer: A is the right answer .Probability of the book chosen is a biography is [tex]\frac{2}{15}[/tex].


Step-by-step explanation:

According to the given graph or pie chart

The number of biography books=4

Total books= Romance books+ Science fiction books+ Biography books+Adventure books =2+14+4+10=30

Let B be the event of choosing a biography book then

Probability of the book chosen is a biography P(B)=[tex]=\frac{biography\ books}{total\ books}=\frac{4}{30}=\frac{2}{15}[/tex]

Therefore, Probability of the book chosen is a biography is  [tex]\frac{2}{15}[/tex].

From the graph, it is found that there is a [tex]\mathbf{\frac{2}{15}}[/tex] probability that the book chosen is a biography, and the correct option is given by option A.

A probability is given by the number of desired outcomes divided by the number of total outcomes.

In this problem:

There are 4 + 2 + 10 + 14 = 30 books in the hero's library.Of those, 4 are biographies.

[tex]p = \frac{4}{30} = \frac{2}{15}[/tex]

Thus:

[tex]\mathbf{\frac{2}{15}}[/tex] probability that the book chosen is a biography, and the correct option is given by option A.

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A radio station gives away $15 to every 15th caller, $25 to every 25th caller, and free concert tickets to every 100th caller. When will the station first give away all three prizes to one caller? PLEASE HELP. Show your work !!

Answers

The answer is 300th caller.
to find the answer you have to take the LCM of all three numbers of callers that are 15,25 and 100
so, lets take the LCM
5     15, 25, 100
----------------------
5      3, 5, 20
-----------------------
3      3, 1, 4
----------------------
4       1, 1, 4
-----------------------
          1, 1, 1
Now ,multiply the numbers 5,5, 3 and 4.
5 x 5 x 3 x 4 = 25 x 12 = 300

We want to find the lowest common multiple of 3 numbers.

We will see that the 300th caller will get the 3 prizes.

Ok, we know that:

each 15th caller gets $15.each 25th caller gets $25.each 100th caller gets free concert tickets.

We want to see the first time that the 3 prizes will be given at the same time (at the same caller).

This will happen for the lowest common multiple of 15, 25 and 100

Now, to find the lowest common multiple we can use brute force, this is, writing all the multiples of the 3 numbers and watching which one is the first to appear in the 3 lists, but here we can do another thing.

One of the numbers is 100, so its multiples are:

100, 200, 300.

And we know that with 25 we can make all of these numbers:

25*4 = 100

25*8 = 200

25*12 = 300

So all the multiples of 100 are also multiples of 25.

Then we just need to find the first common multiple between 100 and 15.

To get this, we can decompose both numbers as a product of primes:

15 = 3*5

100 = 10*10 = 2*5*2*5

Now we multiply these, but if there is some factor that appears in both numbers we remove it (only from one).

For example, here we can see that the factor 5 appears in both numbers, so we need to remove one of the fives in the product.

We will get:

(3*5)*(2*5*2) = 300

So the lowest common multiple is 300.

This means that the 300th caller will get the 3 prizes.

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A market sells a six-pound bag of potatoes for $6.27 and a 7.5-pound bag of potatoes for $7.65. Which bag of potatoes is a better buy??

Answers

The 7.5-pound would be a better buy since it is costing 1.02 per pound, while the 6 pound bag is costing 1.045 per pound. In conclusion the 7.5 bag is more expensive since it has more quantity, but in terms of a better buy, it is the choice to go with since you are getting a smaller price per pound.

Ellen garcia earns $23.68 an hour as an assistant aircraft mechanic at a local airport. she must work _____ hours a week to earn $850 a week. (enter only the number and round to the nearest whole hour.)

Answers

divide the amount she wants to make ( 850) by her hourly pay (23.68)


850 / 23.68 = 35.895

 rounded to the nearest whole hour is 36 hours


Beatrice's house is assessed at $102,000 and her property tax rate is 3.6%. How much are her annual property taxes?

Answers

$102,000 x .036 =$3,672

answer
her annual property taxes = $3,672

Answer:

The annual property taxes is $3672 .

Step-by-step explanation:

As given in the question

Beatrice's house is assessed at $102,000 and her property tax rate is 3.6%.

3.6% is written in the decimal form

[tex]= \frac{3.6}{100}[/tex]

= 0.036

Property tax price = 0.036 × $102000

                               = $3672

Therefore the annual property taxes is $3672 .

Using the sample​ statistics, construct a 9999​% confidence interval estimate of the mean body temperature of all healthy humans. do the confidence interval limits contain 98.6degrees°​f? what does the sample suggest about the use of 98.6degrees°f as the mean body​ temperature?

Answers

Given that a data set includes 105 body temperatures of healthy adult humans for which [tex]\bar{x}=98.7^oF[/tex] and [tex]s=0.64^oF[/tex].


Part A:

What is the best point estimate of the mean body temperature of all healthy humans?

The sample mean is the point estimate of the population mean.

Given that the sample mean is 98.7 degrees F, therefore, the best point estimate is 98.7 degrees F.



Part B:

Using the sample statistics, construct a 99% confidence interval estimate of the mean body temperature of all healthy humans.

Since the sample size is large, we can assume that the population is approximately normal.

The 99% confidence interval of a data set with sample mean [tex]\bar{x}=98.7[/tex] and sample standard deviation, s = 0.64 and degree of freedom = 105 - 1 = 104 is given by:

[tex]C.I.=\bar{x}\pm1.665\left( \frac{s}{\sqrt{n}} \right) \\ \\ =98.7\pm1.665\left( \frac{0.64}{\sqrt{105}} \right) \\ \\ =98.7\pm1.665(0.0625) \\ \\ =98.7\pm0.104=\bold{(98.596, \ 98.804)}[/tex]

It can be seen from above that the confidence interval is between 98.596 and 98.804 which contains 98.6 degrees F.

This suggests that the mean body temperature could very possibly be 98.6 degrees F.


Felicia installed a new pool for $17,190 using a 12-month deferred payment plan with an interest rate of 18.67%. What is the balance after the deferment period if payments of $589 are made each month?
a. $10,122.00
b. $20,688.76
c. $13,620.76
d. $17,190.00

Answers

B is the right answer

Answer:

a. $10,122.00

Step-by-step explanation:

By definition the deferment period is a time during which a borrower does not have to pay interest or repay the principal on a loan.

In this case the balance should be the initial value $17,190, but Felicia made 12 payments of $589 each one.

So, $589 x 12 = $ 7,068.

$17,190- $ 7,068 = $10,122

The independent variable of a data set is s, while the dependent variable is t. Which of these is an explanatory variable?

A. s
B. t
C. Both s and t
D. neither s and t

Answers

The answer is D but sometimes people say or use an explanatory variable as the independent variable but there are differences. For instance, an explanatory variable is an independent variable but an independent variable without certainty. When I say without certainty, I mean that there could be something that could affect the variable and make it change but one just don't know for certain.

Answer: S

Step-by-step explanation:

On Ap

in an isosceles triangle there are two sided, called legs, that are the same length. the 3rd side is the base. if an isosceles triangle has a perimeter 345 cm and the base length 85 cm. what is the length of each leg

Answers

130. is the answer.....

Answer:130

Step-by-step explanation:

Need both answers please

Answers

1. Yes. They are congruent because they are literally the same rectangle. 

2. Angles h and g are both 90 degrees because they are rectangles and the inside angles of a rectangle must add up to 360. So you get 90 + 90 + 90 + h = 360. 270 + h = 360. h = 90. Same with g. 

Because they are congruent as told in the problem, c = 13 ft. and d = 18 ft. 

Does a negative exponent result in a negative answer

Answers

No! Remember, you see a negative exponent, that just means the reciprocal of the positive exponent. So 1 over negative 2 to the third power, to the positive third power. And this is equal to 1 over negative 2 times negative 2 times negative 2. ... So this is equal to negative 1/8.

Write an expression to find the difference in the maximum area and minimum area of a nys high school soccer field. Then evaluate the expression.
Max length 100yards
Max length 120 yards
Minimum width 55 yards
Maximum width 80 yards

Answers

The maximum area of the school soccer field is given by the maximum length times the maximum width.

Thus maximum area = 120 x 80 = 9,600 square yards.

The minimum area of the school soccer field is given by the minimum length times the minimum width.

Thus maximum area = 100 x 55 = 5,500 square yards.

Therefore, the difference between the maximum area and the minimum area is 9,600 - 5,500 = 4,100 square yards.
Final answer:

The difference between the maximum and minimum area of the soccer field is found by calculating the maximum and minimum area using the given dimensions, and then subtracting the minimum area from the maximum area. Result is 4100 square yards.

Explanation:

First, the area of a rectangle (like a soccer field) can be found with the formula Area = Length x Width. To find the difference between the maximum area and the minimum area of the field, we'll need to do two calculations.

For the maximum area, we'll use the maximum length of 120 yards and the maximum width of 80 yards: Max Area = 120 yards x 80 yards = 9600 square yards.

For the minimum area, we'll use the minimum length of 100 yards and the minimum width of 55 yards: Min Area = 100 yards x 55 yards = 5500 square yards.

Now you subtract the minimum area from the maximum area: 9600 square yards - 5500 square yards = 4100 square yards. This is the difference in area between the smallest and largest possible soccer fields.

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Sanjay rides his bike to work 15 kilometers in two days. He works five days per week. How many weeks will Sanjay need to ride his bike to work in order to ride 150 kilometers?

Answers

the answer is 4 weeks 

Sanjay needs to ride his bike for 3 weeks to cover a distance of

150 kilometers.

What is a unitary method?

A unitary method is a mathematical way of obtaining the value of a single unit and then deriving any no. of given units by multiplying it with the single unit.

Given, Sanjay rides his bike to work 15 kilometers in two days.

∴ In one day he rides (15/2) = 7.5 kilometers.

So, to ride his bike for 150 kilometers he needs (150/7.5) = 20 days.

We know 1 week is 7 days.

∴ Sanjay needs (20/7) = 2.86 weeks, but weeks comes in integers and we'll choose 3 weeks as in 2 weeks he won't be able to cover a distance of 150 kilometers.

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What is 6b/24b to the second in simplest form?

Answers

4b i believe 6÷24 is equal 4
The second simplest form should be b/4b

Suppose you have already been waiting for one hour for a taxi. what is the probability that one arrives within the next 10 minutes?

Answers

The probability of one arrives within the next 10 minutes when he already been waiting for one jour for a taxi is,

 

P (X > 70 | X > 60) = P (X > 10) = 1 – P (X ≤ 10) = 1 – {1 – e ^ -((1 / 10) 10)} = e ^ -1

= 0.3679

 

The probability of one arrives within the next 10 minutes when he already been waiting for one hour for a taxi is 0.3679

3h = 7 ( 2/7 - 3/7h ) -10 what does the variable equal

Answers

3h = 7x 2/7  - 7 *3/7 h  -10

we simplify by 7 

3h = 2 - 3h  -10 

6h = - 8 

h= -8/6

h= -4/3 

Lester worked 12 hours last week at the grocery store and earned $93.00. if he continues to earn the same hourly pay, how many additional hours must he work to earn another$62.00?lester worked 12 hours last week at the grocery store and earned $93.00. if he continues to earn the same hourly pay, how many additional hours must he work to earn another$62.00?

Answers

Well..
12       x
----- = -----
93       62

Then 93x=744
x=8

So he would have to work 8 more hours.

−3.1+(−0.35)
Write your answer as a decimal.

Answers

Okay. You're adding a negative number, which means you're subtracting. Add the numbers. 3.1 + 0.35 is 3.45. Now, put the negative sign back into the number. With that, the sum is -3.45.

The answer in decimal to the expression −3.1+(−0.35) is - 3.45.

What is decimal?

A decimal is a number with a whole and a fractional component. Decimal numbers, which are in between integers, are used to express the numerical value of full and partially whole amounts.

Given:

The expression: - 3.1 + (-0.35)

Use the sign convention given below to solve the above expression,

[tex]+ + - =[/tex] sign of the larger number,

[tex]-+- = -[/tex]

[tex]+\times - = -[/tex]

Here when the bracket opens use the second sign convention,

- 3.1 - 0.35 = - 3.45

Therefore, the answer in decimal to the expression −3.1+(−0.35) is - 3.45.

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Which pair of angles shares ray A-F as a common side?

Answers

<BAF and <FAD is the answer 

Given : FA is a ray.

Find out the pair of angles share the common side FA.

To proof

As shown in the diagram

∠ BAF and ∠DAF  are th.e pair of angles shares FA as a common side

REASON

Adjacent Angles are those angles that share a common side, a common vertex, and no common interior points.

as ∠ BAF and ∠DAF  shares common vertex A and  common side FA.

Therefore

∠ BAF and ∠DAF  are th.e pair of angles shares FA as a common side




20 POINTS if you answer!!!!

Clarence sells yearly subscriptions to a particular magazine. He sells at least 10 and no more than 25 subscriptions each week. The function f(t)=48tf(t)=48t represents the amount of money earned for selling t subscriptions each week. What is the practical range of the function?

Answers

Answer:

All multiples of 48 between 480 and 1200, inclusive

Step-by-step explanation:

I took the test;)

Final answer:

The practical range of the function is [480, 1200].

Explanation:

The function f(t)=48t represents the amount of money earned by Clarence for selling t subscriptions each week. To find the practical range of the function, we need to determine the minimum and maximum value of t that satisfy the given conditions. Since Clarence sells at least 10 and no more than 25 subscriptions each week, the practical range of the function is [480, 1200]. This means that the amount of money earned by Clarence each week can range from $480 to $1200.

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A marble is drawn at random from the bag shown below. The bag contains 3 green, 4 yellow, 5 blue, and 8 pink marbles.What is the probability that the marble drawn is a green or blue?

Answers

total = 3+4+5+8 = 20
probability that the marble drawn is a green or blue is 8/20 = 2/5

3 + 4+ 5+8 = 20 total marbles

3 green  +5 blue = 8 marbles

probability = 8/20 reduces to 2/5

find cos B.

a. cosB= 41/40
b. cosB=9/41
c. cosB=40/41
d. cosB=9/40

Answers

Answer is c. Cos B= 40/41

The 55 bridesmaids want to make 325 favors for a wedding. Each favor takes about 2 1/2 minutes to make.

About how long will each bridesmaid have to spend making favors?


A.First pic
B.2nd
C.3rd pic

Answers

Given that 55 bridesmaids want to make 325 favors for a wedding.

This means that each bridesmaid will be making on the average [tex]\frac{325}{55}=5\frac{10}{11}[/tex] favors.

Given that aach favor takes about [tex]2 \frac{1}{2}[/tex] minutes to make.

Thus, each bridesmaid will be spending about

[tex]5\frac{10}{11}\times2 \frac{1}{2}= \frac{65}{11} \times \frac{5}{2} \\ \\ = \frac{35}{22} =14.77\approx15 \ minutes[/tex]

James has 24 shirts, 18 pairs of pants , and 16 pairs of shoes in his closet, but one oc the shirts is his favorite. How many combinations of shirt, pants and shoes are possible assuming james wears his favorite shirt

Answers

multiply number of pants and number of shoes

18 * 16 = 288 combinations

you can use the equation 1*18*16 to find the possible combinations he can wear assuming he only wears outfits including his favorite shirt.

He could possibly wear 288 different possible combinations of pants, shoes, and his favorite shirt.

Hope this helped!

Sal brought $7.50 to the fair and Karma brought $8.75 to the fair. Which expression shows the total amount they brought?
A) $8.75 - $7.50 = $16.25
B) $8.75 + $7.50 = $15.25
C) $8.75 - $7.50 = $1.25
D) $8.75 + $7.50 = $16.25

Answers

The answer to the question is a

Answer:

The answer to the question is a

The ratio of the number of Mimi’s Eminem CD’s to the number of Rita’s Eminem CD’s is 5:8. Rita has 18 more Eminem CD’s than Mimi. If Rita gives 22 CD’s to Mimi, what will be the new ratio of the number of Mimi’s Eminem CD’s to Rita’s?

Answers

let the number of Mimi's CD be M, and Rita's be R
M/R=5/8 and R=18+m =>M/(18+M)=5/8
5(18+M)=8M =>M=30, and R=18+30=48

Next, Rita gives 22 CD to Mimi, so Rita has now 48-22=26, and Mimi has 30+22=52
M/R=52/26=2/1
2:1 is the answer

The expression 0.00222 x 10^n is greater than 2 (and n is an integer). what is the smallest possible value for n

Answers

The smallest value for n is -3
When you move the decimal point to the right, the exponent on the 10 will be negative
move the decimal point to the right 3 times and you get 2.22 x 10^-3
2.22 is greater than two

What is the quotient of 59,584 ÷ 14?


A. 4,156

B. 4,256

C. 5,156

D. 5,256

Answers

Answer:

B

Step-by-step explanation:

We can divide using the calculator by entering in 59, 584 first followed by 14 before the division sign.

We can also perform long division:

       __4256_____

 14  |   59, 584

         -56____

              35

              -28____

               78

              -70____

                 84

                -84____

                   0

Bernard solved the equation 5x+(-4)=6x+4 using algebra tiles. Which explains why Bernard added 5 negative x-tiles to both sides in the first step of the solution?

A) He wanted to create zero pairs on the left side of the equation to get a positive coefficient of x on the right side.

B) He wanted to combine more negative tiles with the 4 negative tiles on the left side of the equation.

C) He wanted to remove the larger coefficient on the left side of the equation.

D) He wanted to have 10 x-tiles on the left side of the equation.

Answers

To find why he would do this, we need to understand what all the possible first steps are in this equation.

You could add 4 to both sides.
You could subtract 4 from both sides.
You could subtract 5x from both sides.
You could subtract 6x from both sides.

Any of these work. In Bernard's case, he added 5 negative x tiles, meaning he subtracted. C and D already make no sense, but allow me to further explain. By him subtracting 5x from both sides, the equation turns into:

-4 = x + 4

By this point, he can just subtract 4 from both sides to find the value of x. But the question asks for why he did the first step. Therefore, it would be A.

Answer:

a

Step-by-step explanation:

if dont want to read

A researcher wants to know if the average time in jail for robbery has increased from what it was when the average sentence was 7 years. he obtains data on 400 more-recent robberies and finds an average time served of 7.5 years. find a 95% confidence interval for the average time served (assume jail time follows a normal distribution with standard deviation 3 years).

Answers

At 95% confidence interval, the z score is 1.96. Using the formula:

Confidence Interval = x ± z s / sqrt (n)

where x is the average time served, s is standard deviation and n is number of samples

 

Confidence interval = 7.5 ± (1.96 * 3) / sqrt (400)

Confidence interval = 7.5 ± 0.294

Confidence interval = 7.206 to 7.794

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