Find the measure of the numbered angles in the rhombus (m1, m2, and m3).

Answers

Answer 1

The diagonals of a rhombus intersect at right angles. So, the m<1 is 90 degrees.

The diagonals of a rhombus bisect each vertex angle.

Therefore, the angle of vertex of 24 degree angle angle is 24x2=48.

The opposite angle of 48 degree angle is also 48 degrees. Since the angle is bisected by diagonal,m<2=24 degree.

The sum of opposite angles, 48+48=96.

The sum of other two equal opposite angles, 360-96=264.

The half of 264 is one angle, So, 264/2=132. Again <3=132/2=66.

m<1=90, m<3=66, m<2=24

Find The Measure Of The Numbered Angles In The Rhombus (m1, M2, And M3).

Related Questions

You are taking a multiple choice test that has 6 questions. Each of the questions has 3 choices, with one correct choice per question. If you select one of these options per question and leave nothing blank, in how many ways can you answer the questions?

Answers

ANSWER

729

EXPLANATION

Given:

6 question with each question having 3 choices.

Desired Outcome:

Number of ways the questions can be answered.

Now,

The sum of the ways to answer each question is equal to the total number of ways to answer all the questions.

That is:

[tex]3^6=3\times3\times3\times3\times3\times3=729[/tex]

Hence, the number of ways the questions can be answered is 729.

don’t be slow pls i only care about the answers and the steps you did

Answers

Problem N 12

we have that

m by exterior angle

substitute

mm

Problem N 13

we have that

m by exterior angle

substitute given values

45=(1/2){arc JK-55}

90=arcJK-55

arc JK=90+55

arc JK=145 degrees

Problem N 14

we have that

m by exterior angle

substitute given values

50=(1/2){110-arc JL}

100=110-arc JL

arc JL=110-100

arc JL=10 degrees

A projectile is launched from the ground at 128 feet per second and will hit the ground after a certain amount of time. It models the function g(x) = -16x2 + 128x, where x represents the time of the of the flight (in seconds) of the projectile. What is an appropriate domain for this model? 00 0

Answers

[tex]g=-16x^2+128x[/tex]

time can only take values ​​greater than or equal to zero, so the domain starts on 0

the las point of the domain is when the projectile hit the ground, this means when g=0

now we will replace g=0 o find the last value of the domain

[tex]\begin{gathered} g=0 \\ -16x^2+128x=0 \end{gathered}[/tex]

solve x to know the last time

[tex]\begin{gathered} 16x(-x+8)=0 \\ -x+8=\frac{0}{16x} \\ -x+8=0 \\ -x=-8 \\ x=8 \\ \end{gathered}[/tex]

the last time in seconds of the model is 8

so the domain is

[tex]\lbrack0,8\rbrack[/tex]

Identify all of the features of this graph;A. Amplitude of 4B. Period of 1C. This is a sine curveD. Period of 5pi/2E. Amplitude of 2F. Midline at y= -3G. Period of 2piH. Amplitude of -1I. Midline at y= -2J. This is a cosine curvecan choose more than one

Answers

EXPLANATION

As we can see in the graph:

A. Amplitude is equal to 4 (distance from valley to ridge)

G. Period is equal to 2pi (distance from valley to valley -->5pi/2-pi/2)

F. Midline at y=-3

C. This is a sine curve (Start in pi/2).

1. [2/3 Points)DETAILSPREVIOUS ANSWERSSALGTRIG45.4.001.MY NOTESASK YOUR TEACHERFor a function to have an inverse, it must be one-to-oneTo define the Inverse sine function, we restrict the domainDof the sine function to the IntervalXNeed Help? Paad

Answers

In the case of sine function the domain of the function is given by the limits of the range of sine function.

The limits of the range of sine function are [-1,1].

Hence, the domain of the inverse sin function is [-1,1].

The height of a building is 1497 feet . How long would it take for an object to fall from the top

Answers

The function is given as

[tex]S=16t^2[/tex]

Given that the height of the building is

[tex]S=1497ft[/tex]

To calculate the value for time (t), we will substitute the value of S=1497 ft in the function above

[tex]\begin{gathered} S=16t^2 \\ 1497=16t^2 \\ 16t^2=1497 \\ \text{Divide both sides by 1}6 \\ \frac{16t^2}{16}=\frac{1497}{16} \\ t^2=93.5625 \\ \text{squareroot both sides} \\ t=\sqrt[]{93.5625} \\ t=9.67 \\ t\approx9.7\sec onds \end{gathered}[/tex]

Hence,

The final answer is t= 9.7 seconds

a deep dish pizza can be classified as what 3 dimensional object

Answers

Answer:

Cylinder

Explanation:

A deep-dish pizza can be classified as a Cylinder.

Other examples of cylinders are tins of milk, pipes, etc.

PLEASE HELP IM DESPERATE AND NEED THE ANSWER NOW WILL GIVE BRAINLIEST 50 POINTS
△ABC has a right angle at C, BC=9.2 centimeters, and m∠A=63∘.

What is CA ?

Enter your answer rounded to the nearest tenth in the box.

Answers

Answer:

CA = 4.7 cm

Step-by-step explanation:

There're two ways to solve that

The equation a +c = b+c demonstrates an examples of which property?O The distributive propertyO The addition property of equality O The commutative propertyO The associative property

Answers

The correct answer is the addition property of equality

Here, we want to select the property demonstrated by the example

The correct answer is the addition property of equality

What this is saying is that if we have two numbers, in this case represented by the variables a= c

If we add an equal number to both sides, then the results on both sides still stay the same regardless since it is the same number that we added on both ends

Two-Way Tables• Create a two-way frequency table• Draw at least 2 conclusions / inferences from the data shown

Answers

Step 1

Create a two-way frequency table.

For example, the following two-way table shows the results of a survey that asked 100 people which sport they liked best: baseball, basketball, or football. The rows display the gender of the respondent and the columns show which sport they chose

Below is the two-way frequency table.

This is a two-way table because we have two categorical variables: gender and favorite sport.

Step 2

Draw at least 2 conclusions/inferences from the data shown.

1) The probability that a survey respondent likes basketball the most, given that the respondent is male is?

[tex]=\frac{Males\text{ that like basketball}}{Total\text{ number of male}}=\frac{15}{48}=0.3125[/tex]

2) The probability that a survey respondent likes baseball the most, given that the respondent is female is?

[tex]=\frac{females\text{ that like baseball}}{Total\text{ number of female}}=\frac{23}{52}=0.4423076923[/tex]

Bart has a cylindrical pitcher with a radius of 6 cm and a height of 12 cm and a height of 12 cm he pours 1,300 cubic centimeters of lemonade into the pitcher approximately how much lemonade will a pitcher hold

Answers

SOLUTION

To determine the volume of a cylinder;

Step 1:

[tex]\begin{gathered} Volume\text{ of cylinder=}\pi r^2h \\ \pi=\frac{22}{7} \\ r=6cm \\ h=12cm \end{gathered}[/tex][tex]Volume\text{ of pitcher=}\frac{22}{7}\times6^2\times12=1357.7143\approx1358cm^3[/tex]

THE ANSWER IS 1358cm^3

a and b are supplementary angles. if ma=(2x-24)°and mb=(5x-27)°, find the measure for b

Answers

Supplementary angles add up 180°.

So:

M

(2x-24) + (5x-27) = 180

Solve for x:

2x - 24 + 5x - 27 = 180

Combine like terms:

2x + 5x - 24 -27 = 180

7x -51 = 180

7x = 180 +51

7x = 231

x= 231/7

x= 33

Replace x on m

m< B = 5x-27 = 5 (33) - 27 = 165-27 = 138

m

36 inches 23 inches is what fraction of a yard

Answers

If a yard contains 36 inches, then 21 inches is the 7/12 fraction of a yard

A yard contains 36 inches

We know

One yard = 36 inches

Here we have to use the unitary method for the conversion

The unitary method is the method of the value of a single unit.

36 inches = 1 yard

Then one inch = 1 / 36 yard

21 inches = (1 / 36) × 21

Multiply the terms

= 21 / 36

Divide both numerator and denominator by 3

= (21 / 3) / (36 / 3)

Divide the terms

= 7 /12 yard

Hence, if a yard contains 36 inches, then 21 inches is the 7/12 fraction of a yard

The complete question is

A yard contains 36 inches. 21 inches is what fraction of a yard ?

Learn more about unitary method here

brainly.com/question/22056199

#SPJ1

Find the circumference and area of each. Round for the nearest tenth:

1) a circle has a radius of 2 meters
2) a circle has a diameter of 16 cm
3) a circle has a radius of 8ft
4) a circle has a diameter of 11 cm

Answers

Answers:

1) C = 12.6 m

A = 12.6 m²

2) C= 50.3 cm

A = 201.1 cm²

3) C= 50.3 ft

A = 201.1 ft²

4) C= 34.6 cm

A = 95.0 cm²

Explanation:

The circumference and area of a circle with radius r can be calculated as:

[tex]\begin{gathered} \text{Circumference = 2}\pi r \\ Area\text{ = }\pi r^2 \end{gathered}[/tex]

Where π is approximately 3.1416

Then, for each option, we get:

1) Replacing the radius by 2 m, we get:

[tex]\begin{gathered} \text{Circumference}=2(3.1416)(2m)=12.6m \\ \text{Area}=(3.1416)(2m)^2=(3.1416)(4m^2)=12.6m^2 \end{gathered}[/tex]

2) If the diameter is 16 cm, the radius is 8 cm because the radius is half the diameter. So, replacing r by 8 cm, we get:

[tex]\begin{gathered} \text{Circumference = 2(3.1416)(8cm) = 50.3cm} \\ \text{Area = (3.1416)(8cm)}^2=(3.1416)(64cm^2)=201.1cm^2 \end{gathered}[/tex]

3) Replacing r by 8 ft, we get:

[tex]\begin{gathered} \text{Circumference = 2(3.1416)(8ft) = 50.3ft} \\ \text{Area = (3.1416)(8ft)}^2=(3.1416)(64ft^2)=201.1ft^2 \end{gathered}[/tex]

4) If the diameter is 11 cm, the radius is 11/2 = 5.5 cm, so:

[tex]\begin{gathered} \text{Circumference = 2(3.1416)(5.5cm) = 34.6 cm} \\ \text{Area = (3.1416)(5.5cm)}^2=(3.1416)(30.25cm^2)=95.0cm^2 \end{gathered}[/tex]

3x - 5y = 2 4x + 5y = 33

Answers

the equations are,

3x - 5y = 2

4x + 5y = 33

sum the equations,

7x = 35

x = 35/7

x = 5

put x = 5 in equation 3x - 5y = 2

3(5) - 5y = 2

15 - 2 = 5y

5y = 13

y = 13/5

thus, the answer is x = 5 and y = 13/5

i have solved your problem in the answer tab.

if you have any doubt with this solution then let me know.

The volume of the cone is 540. Solve for h, the height of the cone, if the radius is 9.

Answers

SOLUTION

From the question, we have been given the volume of the cone as 540

Now, volume of a cone is also given by the formula

[tex]V=\frac{1}{3}\pi r^2h[/tex]

Now, the volume is 540 and the radius r is 9. Substituting into the formula, we have

[tex]\begin{gathered} V=\frac{1}{3}\pi r^2h \\ 540\pi=\frac{1}{3}\times\pi\times9^2\times h \\ 540\pi=\frac{81\pi h}{3} \\ 540\pi=27\pi h \\ cancelling\text{ }\pi\text{ at both sides we have } \\ 540=27h \end{gathered}[/tex]

Divide both sides by 27, we have

[tex]\begin{gathered} \frac{540}{27}=\frac{27h}{27} \\ h=\frac{540}{27} \\ h=20 \end{gathered}[/tex]

Hence the answer is 20

George invested some money at10% interest. George also invested$169 more than4 times that amount at15 % . How much is invested at each rate if George receives$2427.05 in interest after one year? (Round to two decimal places if necessary.)

Answers

The investment is in two places. The first one had a principal of P, with an interest rate of 10% (that is 0.10). The second one had a principal of 169 more than 4 times the first one, which can be translated as;

4P + 169. The interest rate is 15% (that is 0.15)

So, investment X is;

Interest x = PRT

Interest x = P*0.1*1

Interest x = 0.1P

Investment Y is;

Interest y = PRT

Interest y = (4P + 169)*0.15*1

Interest y = 0.6P + 25.35

This means the total interest yielded is given as;

Interest x + interest y = 0.1P + 0.6P + 25.35

Interest x + interest y = 0.7P + 25.35

If however, he receives 2427.05 in interest, then this can be translated as follows;

[tex]\begin{gathered} \text{Interest x+interest y=0.7P+25.35} \\ \text{Similarly;} \\ \text{Interest x+ interest y=2427.05.} \\ \text{Therefore;} \\ 0.7P+25.35=2427.05 \\ 0.7P=2427.05-25.35 \\ 0.7P=2401.7 \\ P=\frac{2401.7}{0.7} \\ P=3431 \end{gathered}[/tex]

With P calculated as 3,431, this can be translated as follows;

Investment X had a principal of $3,431. The interest rate was 0.10 and that yielded an interest after a year in the sum of 343.10.

Investment Y had a principal of 4P + 169 which equals;

4 (3431) + 169 = 13,893

And the interest rate was 0.15, which now yielded an interest after a year of 2,083.95.

Therefore, Investment X was $3431 at 10%

Investment Y was $13,893 at 15%

One of the largest carnivals has 25 rides and accommodates 120 people on each ride. If every ride was was completely full 4 nights this week, how many people will the carnival accommodate during those 4 nights?

Answers

The carnival has 25 rides

Each ride accomodates 120 people (when full)

Each ride was completelly booked for 4 nights .

Step one, calculate how many people can the carnival accomodate in one night by multiplying the number of people by ride by the number of rides:

120*25= 3000

This means that in one night, the carnival can accomodate 3000 people in all 25 rides.

Step two, multiply the value obtained by the number of nights the carnival will be full:

3000*4=12000

The carnival will expect to accomodate 12000 people for 4 nights with all rides full booked.

⦁ A vine called the mile-a-minute weed is known for growing at a very fast rate. It can grow up to 0.5 ft per day. How fast in inches per hour can the mile-a-minute weed grow up to? Show your work using the correct conversion factors.

Answers

Answer:

"0.5 ft * 12 = 6 inches (because there are 12 inches in 1 foot)1 day = 24 hours0.5 ft per day = 6 inches in 24 hoursInches grown in one hour = 6/24 = 0.25"

Step-by-step explanation:

i need help with this question parts f g and h

Answers

ANSWER and EXPLANATION

f) The y-intercept of a graph is the point where the graph touches/intersects the y-axis of the coordinate grid.

Therefore, the y-intercept for the given graph is:

[tex](0,-3)[/tex]

g) The domain of a function is the set of all input values for which the function is valid. In other words, it is the set of all x-values of the function.

From the given graph, we have that the domain of the function is:

[tex](-\infty,\infty)[/tex]

h) The range of a function is the set of all output values for which the function is valid. In other words, it is the set of all y-values of the function.

From the given graph, we have that the range of the function is:

[tex]-3\cup[0,\infty)[/tex]

That is the answer.

Mark to review later..3. Javier purchased a laptop at an electronics store 57 days ago for $385. The store's policy states that items can be returnedwithin 60 days for 90% of the original purchase price. Items can still be returned after 60 days, but there is an additional restockingfee of 2%. If Javier returns the computer today, what is the total amount he will receive as a refund

Answers

Javier has purchased the laptop 57 days ago, and the store's policy for items returned within 60 days is a 90% refund of the original price. Since Javier returned the item today, which is exactly 57 days right after his purchase, the 90% refund will be made. To solve the refunded price, we just multiply the cost of the laptop by the percent refund. We have ($385) x (90%) = $346.5.

Hence, Javier gets $346.5 as a refund on returning the laptop today.

An automotive manufacturer wants to know the proportion of new car buyers who prefer foreign cars overdomestic. Supposed a sample of 879 new car buyers is drawn. Of those sample 298 preferred foreign over domestic cars. Using the data estimate the proportion of new car buyers who prefer foreign cars. Enter your answer as a fraction or a decimal number rounded to three decimal places

Answers

ANSWER:

0.339

STEP-BY-STEP EXPLANATION:

We can determine the proportion since we know the general sample and the specific sample, just like this:

[tex]\begin{gathered} p=\frac{298}{879} \\ \\ p=0.339 \end{gathered}[/tex]

The proportion is 0.339

I need help on this practice problem It asks to solve the logarithmic equations. Number 3. And 4.

Answers

3) You have the following expression:

[tex]\log _p4096=3[/tex]

In order to solve for p, proceed as follow:

- Use the property:

[tex]\log _mn=\frac{\log n}{\log m}[/tex]

which applied to the given expression result:

[tex]\frac{\log 4096}{\log p}=3[/tex]

- Next, solve for log p and take the complete equation as the exponent of a base 10:

[tex]\begin{gathered} \log p=\frac{1}{3}\log 4096 \\ 10^{\log p}=10^{\frac{1}{3}\log 4096} \end{gathered}[/tex]

- By properties of logarithms you obtain:

[tex]\begin{gathered} p=4096^{\frac{1}{3}}=\sqrt[3]{4096^{}} \\ p=16 \end{gathered}[/tex]

For each coefficient choose whether it is positive or negative.Choose the coefficient with the least value.Choose the coefficient closest to zero.

Answers

From the given graph

a)

If the coefficient is positive, then the graph is upward

If the coefficient is negative, then the graph is downward

In the first 2 figures, the graphs are upward, then

A and B are positive

In the last 2 figures, the graphs are downward, then

C and D are negative

b)

The least coefficient is the coefficient of the graph which nearest to the x-axis

Since graph C is the nearest graph to the x-axis, but we have negative values, then

The least coefficient is the coefficient of the downward graph and farthest from the x-axis, then

D is the least coefficient

c)

The closest coefficient to zero is the graph C

you earn $3,813.75 in interest by putting $11,300 in the bank at an interest rate of 3.75 % how many years was your money in the bank for

Answers

If you consider a simple interest, use the following formula:

I = p x r x t

where p is the initial investment ($11,300), r is the interest rate (3.75%) and t the ime in years. I is the final amount of money ($3,813.75).

Solve the previous equation for t and replace the values of p, I and r:

t = I/(p x r)

t = (3,813.75)/(11,300 x 0.0375)

t = 9

Hence, 9 years allow you to earn $3,813.75

Reflect the figure over the line y = -x - 1.Plot all of the points of the reflected figure.You may click a plotted point to delete it.1098765432-10-9-8-7-6-54345 6789 10-10

Answers

Reflection

We are going to determine how to reflect over the line

y = - x -1

First, if we are going to undertand how to reflect it over y = -x

What happens when y = - x?

If we want to reflect the point (-4, 0) over y = -x, graphically we know that its reflection is (0, 4).

It would be tha same for any point (x, 0), its reflection would be (0, -x).

Similarly, if we want to reflect the point (0, -5) over y = -x. Its reflection would be (5,0).

It would be the same for any point (0, y), its reflection would be (-y, 0)

We can generalize it: if we have a point (x, y) its reflection over y = -x would be (-y, -x)

(x, y) → (-y, -x)

Now that we have undertood when it is reflected over y = -x. We can find how to do it over y = -x -1

Reflection over y = - x -1

Doing the same case as y = -x

If we see the figure we will observe that

(x, y) reflected point would be (- y - 1, - x -1)

(x, y) → (-y - 1, -x - 1)

Reflecting the figure

We can observe that the figure has 5 points

(-4, -1), (-4, -4), (-2, -9), (-7, -2), (-8, -8)

We are going to reflect them using the last formula

(x, y) → (-y - 1, -x - 1)

(-4, -1) ( -(-1) - 1, - (-4) -1)

= ( 1 -1, 4 - 1) = (0, 3)

(-4, -4) (- (-4) -1, - (-4) -1)

= (4 -1, 4 - 1) = (3, 3)

(-2, -9) (- (-9) -1, - (-2) -1)

= (9 - 1, 2 - 1) = (8, 1)

(-7, -2) (- (-2) -1, - (-7) -1)

= (2 -1, 7 -1) = (1, 6)

(-8, -8) (- (-8) -1, - (-8) -1)

= (8 - 1, 8 -1) = (7, 7)

Then the new points are:

(0, 3), (3, 3), (8, 1), (1, 6), (7, 7)

Bought office equipment of Rs.50,000 on cash and of Rs.70,000 on cReddit from jayaram ​

Answers

Answer:

dsseeeseeeeeeeeeeeeee33ee3e33ee2eew3wwwwwwwwwwwewqee

In an arithmetic sequence, the difference between two consecutive terms is _______.the sameonetwoalways zero

Answers

Given

In an arithmetic sequence, the difference between two consecutive terms is _______.

Find

Complete the statement

Explanation

As we know , in the arithmetic sequence , the difference between two consecutive numbers is always same.

so , the correct answer is ,.. the same

Final Answer

Therefore , the correct option is 1.

what is the y-intercept of the function y=-¹/²cos(3/2x)

Answers

Problem

We need to find the y intercept of this function

y=-1/2cos(3/2x)​

Solution

The y intercept correspond to the value of x=0 of the function and we can do this:

y= -1/2 cos (3/2 *0)

y= -1/2 cos (0) = -1/2

And then the best solution it would be:

x=0 and y= -1/2

(0,-1/2)

luann is playing a math game . she chose three cards - first card: -12 - second card: 3- thrid card: -5 what is the sum of the value ?

Answers

we sum the values

[tex]-12+3+(-5)=-12+3-5=-14[/tex]

answer: -14

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