The sum of two right angles always, sometimes, never results in a straight angle. Justify answer

Answers

Answer 1
Sometimes
I hope that helps u
Answer 2
Final answer:

Adding two right angles, each being 90 degrees, always results in a straight angle, which is 180 degrees, so this is always true.

Explanation:

The sum of two right angles always results in a straight angle. This can be justified with a basic understanding of angles in a flat plane. A right angle is 90 degrees and a straight angle is 180 degrees. So, if you add two right angles together (90 + 90), you get 180, which is the measure of a straight angle. Hence, this is always true, regardless of the vectors or other elements you are working with. It's also important to note that in broader geometric terms, this statement is also always true: two angles that add up to form a straight line (180 degrees) are referred to as supplementary angles.


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Related Questions

Javier wants to inscribe a circle inside of the triangle ABC shown in the following figure. He begins by constructing the angle bisectors of angles A and B and finding their intersection at point D.

If Javier is trying to inscribe a circle inside of triangle ABC in as few steps as possible, which of the following steps would be the best step for him to take next?

1) Construct the perpendicular line from point D to the line BC.

2) Find the altitude from point C.

3) Use the distance from D to any of the triangle's vertices to set the width of the compass.

4) Construct the angle bisector of angle C.


Thank you :)

Answers

Point D, as shown i the figure, is the intersection of the angle bisectors. This point is the Incircleor the center of the inscribed circle. 

All 3 angle bisectors meet at D, so drawing the angle bisector of C is useless. (Thus step 4 is not the one).

Since we have the center of the inscribed circle, we want to open the compass so that it touches all 3 sides at one point only, that is, we want the 3 sides to be tangent to this circle.

The segments joining the tangency points and D are 3 radii of the circle. We know that a radius is perpendicular to the tangent it touches. 


Thus, we need to draw an altitude from D to any of the sides. 

Answer: 1 

The distance between the baseball stadium and the airport is 1.6×106 centimeters. Which unit of measurement is most appropriate to measure this distance? inches kilometers feet milimeters

Answers

Final answer:

The most appropriate unit of measurement to measure the distance between the baseball stadium and the airport, which is 1.6 × 10⁶ centimeters, would be kilometers.

Explanation:

The most appropriate unit of measurement to measure the distance between the baseball stadium and the airport, which is 1.6×10⁶ centimeters, would be kilometers.

When measuring long distances, kilometers are commonly used. Kilometers are larger units of measurement compared to centimeters and millimeters, making them appropriate for measuring large distances like the one mentioned in the question.

What is 0 to the 0 power?

Answers

1. Anything to the zero power is 1
Final answer:

The value of 0 to the power of 0 (0^0) is undefined, it may be treated as 1.

Explanation:

The value of 0 raised to the power of 0 (0^0) is undefined.

Mathematically, any nonzero number raised to the power of 0 is equal to 1. However, 0^0 is an indeterminate form, meaning that it does not have a well-defined value.

When evaluating expressions involving 0^0, different contexts may assign different values to it. In some cases, it may be treated as 1, while in others, it may be considered as undefined.

John has six more nickels than dimes in his pocket for a total of 2.25 write an equation to determine the number of dimes, x in his pocket

Answers

You have to use let statements:
Let x = the number of dimes
Let x+6 = the number of nickles

We know that nickles are represented as $0.05 and dimes $0.10...
Together they make $2.25 right? So you have to add them.

0.05(x+6) + 0.10(x) = 2.25    => This is the equation the problem is asking for.

If they ask you how many nickels and dimes does John have in this pocket, then you have to solve for x, like this:
0.05x + 0.3 + 0.10x = 2.25       In this step you apply the ditributive property.
0.15x + 0.3 = 2.25                    In this step you combine like terms
0.15x = 2.25 - 0.3                     In this step you moved to +0.3 to the other side, but remember to switch the sign!
0.15x = 1.95                             In this step you subtract 2.25 and 0.3
x = (1.95) / (0.15)                     In this step you divide 0.15 in the right because in the left side of the equals sign it was multiplying. You get x by itslef.
x = 13                                       Latly, you divide and you get 13 as an answer

Now that the value of x is 13. You plug this number into the let statements.
We had:
x and x+6 which would be
x = 13
x+6 = 13+6 = 19
Which means that John has 13 dimes and 19 nickels in his pocket.

PLEASE HELP ME. NO ONE IS HELPING ME. I AM SO CONFUSED. MY TEACHERS AND MY PARENTS WONT HELP ME EITHER.




Factor over the expression over the complex numbers.
x^2+20

Factor over the expression over the complex numbers.
x^2+36

Factor over the expression over the complex numbers.
x^4-81

Factor over the expression over the complex numbers.
y^4+14y^2+49

Factor over the expression over the complex numbers.
y^2+2y^2+16y+32

Answers

Problem 1

[tex]x^2+20 = (x)^2 + \left(\sqrt{20}\right)^2[/tex]

We have a sum of squares in the form a^2 + b^2 where

a = x
b = sqrt(20)

It turns out that

a^2 + b^2 = (a+bi)*(a-bi)

where i is the square root of negative 1
[tex]i=\sqrt{-1}[/tex]

So this means,
[tex]x^2+20 = (x)^2 + \left(\sqrt{20}\right)^2[/tex]

[tex]x^2+20 = \left(x+\sqrt{20}*i\right)\left(x-\sqrt{20}*i\right)[/tex]

Answer: [tex]\left(x+\sqrt{20}*i\right)\left(x-\sqrt{20}*i\right)[/tex]

========================================

Problem 2

Similar to problem 1, we use the formula
a^2 + b^2 = (a+bi)*(a-bi)

In this case,
a = x
b = 6

So,

a^2 + b^2 = (a+bi)*(a-bi)
x^2 + 6^2 = (x+6i)*(x-6i)
x^2 + 36 = (x+6i)*(x-6i)

Answer: (x+6i)*(x-6i)

========================================

Problem 3

Use the difference of squares rule twice to get

x^4 - 81 = (x^2)^2 - (9)^2
x^4 - 81 = (x^2-9)(x^2+9)
x^4 - 81 = (x^2-3^2)(x^2+9)
x^4 - 81 = (x-3)(x+3)(x^2+9)
x^4 - 81 = (x-3)(x+3)(x^2+3^2)
x^4 - 81 = (x-3)(x+3)(x-3i)(x+3i)

Answer: (x-3)(x+3)(x-3i)(x+3i)

========================================

Problem 4

This is in the form a^2 + 2*a*b + b^2 where
a = y^2
b = 7

So,
[tex]a^2 + 2*a*b + b^2 = (a+b)^2[/tex]

[tex](y^2)^2 + 2*(y^2)*7 + 7^2 = (y^2+7)^2[/tex]

[tex]y^4 + 14y^2 + 49 = (y^2+7)^2[/tex]

[tex]y^4 + 14y^2 + 49 = (y^2+(\sqrt{7})^2)^2[/tex]

[tex]y^4 + 14y^2 + 49 = ((y-\sqrt{7})(y+\sqrt{7}))^2[/tex]

Answer: [tex]y^4 + 14y^2 + 49 = ((y-\sqrt{7})(y+\sqrt{7}))^2[/tex]

========================================

Problem 5

I'm assuming the expression should be y^3+2y^2+16y+32

Use factoring by grouping

y^3+2y^2+16y+32
(y^3+2y^2)+(16y+32)
y^2(y+2)+(16y+32)
y^2(y+2)+16(y+2)
(y^2+16)(y+2)
(y^2+4^2)(y+2)
(y-4i)(y+4i)(y+2)

Answer: (y-4i)(y+4i)(y+2)

A child rides around on a ferris wheel twice. Click on the graph until the graph that best represents the given statement appears.

Answers

Answer:

The second graph.

Step-by-step explanation:

When the time is 0, the ride has not yet begun.  Therefore the height above ground is nearly nothing.

As time increases, the ride goes up until it hits the top.  The ride then goes back down nearly to the ground.  This is one time around.

The ride then goes back up to the top and back down to the starting point.

This is the motion of the second graph, so the second graph is correct.

The second graph is used to represent A child rides around on a ferris wheel twice.

What is Graph?

Graph is a mathematical representation of a network and it describes the relationship between lines and points

In the given graphs, the relationship between the height above ground and times are represented.

The second graph given is best suited to represent "A child rides around on a ferris wheel twice"

When the time is 0, the ride has not yet begun.  Therefore the height above ground is nearly nothing.

As time increases, the ride goes up until it hits the top.  The ride then goes back down nearly to the ground.  This is one time around.

The ride then goes back up to the top and back down to the starting point.

This is the motion of the second graph, so the second graph is correct.

Hence second graph is used to represent the given situation.

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Does each function describe exponential growth or decay?

Drag and drop the equations into the boxes to correctly complete the table.


Growth Decay
y=100(1−12)^t


y=0.1(1.25)^t

y=((1−0.03)12)^2t

y=426(0.98)^t

y=2050(12)^t






Answers

A function [tex]f[/tex] from a set [tex]A[/tex] to a set [tex]B[/tex] is a relation that assigns to each element [tex]x[/tex] in the set [tex]A[/tex] exactly one element [tex]y[/tex] in the set [tex]B[/tex]. The set [tex]A[/tex] is the domain (also called the set of inputs) of the function and the set [tex]B[/tex] contains the range (also called the set of outputs).


[tex]We \ denote \ the \ \mathbf{exponential \ function} \ f \ with \ base \ a \ as: \\ \\ f(x)=a^x \\ \\ where \ a>0, \ a\neq 1, \ and \ x \ is \ any \ real \ number[/tex].


1. It isn't an exponential function.

We have the following equation:

[tex]y=100(1-12)^t[/tex]


That can be written as:

[tex]y=100(-11)^t[/tex]


Recall that the definition of exponential functions establishes that:

[tex]We \ denote \ the \ \mathbf{exponential \ function} \ f \ with \ base \ a \ as: \\ \\ f(x)=a^x \\ \\ where \ a>0, \ a\neq 1, \ and \ x \ is \ any \ real \ number[/tex].


That is:


[tex]a \ \mathbf{must} \ be \ greater \ than \ 1[/tex]


In this problem, [tex]a=-11[/tex], therefore this is not an exponential function.


2. Growth.

The function:

[tex]y=0.1(1.25)^t[/tex]


is an exponential function because is a function of the form [tex]f(t)=ka^t \\ \\ where \ a>0 \ and \ k \ constant[/tex]


So [tex]k=0.1 \ and \ a=1.25[/tex]. Since [tex]a \ is \ greater \ than \ 1[/tex] and being raised to the power of [tex]t[/tex], the function increases. This means that [tex]y[/tex] increases as [tex]t[/tex] increases as illustrated in Figure 1. This represents a growth.


3. Growth.

The function:

[tex]y=((1-0.03)12)^{2t}[/tex] can be written as:


[tex]y=11.64^{2t}[/tex]


and is an exponential function because is a function of the form [tex]f(t)=a^{bt} \\ \\ where \ a>0 \ and \ b \ constant[/tex]


So [tex]a=11.64 \ and \ b=2[/tex]. Since [tex]a \ is \ greater \ than \ 1[/tex] and being raised to the power of [tex]2t[/tex], the function increases. As in the previous exercise, this means that [tex]y[/tex] increases as [tex]t[/tex] increases as illustrated in Figure 2. This represents a growth.


4. Decay.

The function:

[tex]y=426(0.98)^t[/tex]


is an exponential function because is a function of the form [tex]f(t)=ka^t \\ \\ where \ a>0 \ and \ k \ constant[/tex]


So [tex]k=426 \ and \ a=0.98[/tex]. Since [tex]a \ is \ less \ than \ 1[/tex] and being raised to the power of [tex]t[/tex], the function decreases. Here this means that [tex]y[/tex] decreases as [tex]t[/tex] increases as illustrated in Figure 3. This represents a decay.


5. Growth.

The function:

[tex]y=2050(12)^t[/tex]


is an exponential function because is a function of the form [tex]f(t)=ka^t \\ \\ where \ a>0 \ and \ k \ constant[/tex]


So [tex]k=2050 \ and \ a=12[/tex]. Since [tex]a \ is \ greater \ than \ 1[/tex] and being raised to the power of [tex]t[/tex], the function increases. So in this function [tex]y[/tex] also increases as [tex]t[/tex] increases as illustrated in Figure 4. This represents a growth.

Answer:

1. isn't an exponential function

2. growths

3. growths

4. decay

5. growths

Step-by-step explanation:

The exponential functions has the form: y = k1*k2^(k3*t), where k1, k2 and k3 are a constants, and k2>0. Graph of exponential functions always decrease or always increase. To know if a function growths or decay just evaluate the function in 2 points, for example t = 0 and t = 1, and compare their results.

1.

y = 100*(1−12)^x = 100*(−11)^x

Since (-11) is negative, then y is not an exponential function

2.

y(0) = 0.1*(1.25)^(0) = 0.1

y(1) = 0.1*(1.25)^(1) = 0.125

y(1) > y(0) -> growths

3.

y(0) =((1−0.03)12)^2(0) = 1

y(0) =((1−0.03)12)^2(1) = 135.4896

y(1) > y(0) -> growths

4.

y(0) = 426(0.98)^(0) = 426

y(1) = 426(0.98)^(1) = 417.48

y(1) < y(0) -> decay

5.

y(0) = 2050(12)^(0) = 2050

y(1) = 2050(12)^(1) = 24600

y(1) > y(0) -> growths

Find the geometric mean of 6/5 and 120. Show in simplest radical form.

Answers

56161613565654941651

Find (f - g)(x).

f(x) = -3x + 2
g(x) = x3

Answers

(f-g)(x)=(-3x+2)-(x^3)=-(-x^3+3x-2)

Answer:

[tex](f-g)(x) = -x^{3} - 3\cdot x + 2[/tex]

Step-by-step explanation:

The new function is:

[tex](f-g) (x) = -3\cdot x + 2 -x^{3}[/tex]

[tex](f-g)(x) = -x^{3} - 3\cdot x + 2[/tex]

What x-value makes the set of ratios equivalent? Tiles 2 : 3 = 6 : x ,4 : 7 = x : 42 , 2x : 48 = 3 : 12, 12 : 15 = x : 20
Pairs691624

Answers

The missing x-values are 9, 24, 12, and 16, ensuring proportions remain equal in each ratio set.

To find the missing values that make the sets of ratios equivalent, we can use proportions.

1. Tiles 2 : 3 = 6 : x

  Cross multiplying, we get: 2x = 18

  So, x = 9

2. 4 : 7 = x : 42

  Cross multiplying, we get: 7x = 168

  So, x = 24

3. 2x : 48 = 3 : 12

  Cross multiplying, we get: 12x = 144

  So, x = 12

4. 12 : 15 = x : 20

  Cross multiplying, we get: 15x = 240

  So, x = 16

Therefore, the x-values that make the sets of ratios equivalent are:

1. x = 9

2. x = 24

3. x = 12

4. x = 16

Over the last 4 years, Michael has earned $240 interest on an initial investment of $2,000. What simple annual interest rate is the bank paying on this account?

Answers

Important variables to know:

I = interest
P = principal (investment)
R = simple interest rate
T = years

Formula: I = PRT

What information do we have?
I = $240
P = 2000
T = 4 years
R = ?

Plug into formula:
240 = 2000(R)4
Multiply right side 2000*4

240 = 8000R
Divide both sides by 8000.

R = 240/8000
R = .03

The simple annual interest rate was .03 or 3%.

If Michael has earned $240 interest on an initial investment of $2,000. , then simple interest is 3% for paying in bank.

What is simple Interest?

Simple interest is a quick and easy method of calculating the interest charge on a loan.

Given that,

I = interest = $240

P = principal (investment)=2000

R = simple interest rate=?

T = years= 4 years

Formula: I = PRT

Plug into formula:

240 = 2000(R)4

Multiply right side 2000×4

240 = 8000R

Divide both sides by 8000.

R = 240/8000

R = 0.03

Now multiply with 100

The simple annual interest rate was .03 or 3%.

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What is the remainder of 860 divided by 14?

Answers

Let's start off with some basics to get you familiar with the term remainder.

7 / 3 = 2.333r   or 2 remainder 1, because 3 fits into 7 twice, with 1 left over.
7/4 = 1 remainder 3
8/4 = 2 remainder 0, however we don't say remainder 0, we just say '2'.

So 860 / 14 = 61.428 (3DP). We can then multiply 61 by 14, and that difference will be the remainder.
14* 61 = 854. 
860 - 854 = 6.

The remainder of 860 divided by 14 is 6

In a theater, there are 4 long rows of chairs, each with an equal number of chairs. There are 5 short rows of chairs, each with an equal number of chairs. On a crowded day, the ushers added 2 chairs to each long row and 3 chairs to each short row. If x represents the number of chairs in each long row and y represents the number of chairs in each short row, the total number of chairs in the theater is given by the expression 4(x + 2) + 5(y + 3). An equivalent expression is

Answers

4(x+2) + 5(y+3)
4x+8 + 5y + 15
4x + 5y + 23

Answer:

HERE IS THE ABSWER SRRY FOR CAPS 4(x+2) + 5(y+3)

4x+8 + 5y + 15

4x + 5y + 23

Step-by-step explanation:

What is the simplified form of the following expression?

(n5)(n2)

Answers

n7. Dd you need the work?

Nayelly is weighing how much of a solid resulted from a chemical reaction on a scale that reads to the nearest 18 ounce. The measurement of the solid is 678 ounces. If the answer calls for the measurement to be rounded to the nearest tenth of an ounce, Nayelly should report that the solid weighed __________ ounces. Enter your answer as the decimal number that correctly fills in the blank in the previous sentence, like this: 42.6

Answers

I think your answer is 680.8

If you have $45 and they take 2.1% of it how much do you have left ?

If you have $765 and they take 2.1% of it how much do you have left ?

If you have $1300 and they take 2.1% of it how much do you have left ?

Answers

First you need to make a multiplier for 100-2.1%, to do this you minus the values and divide it by 100:
100-2.1 = 97.9
97.9/100 = 0.979

Then you multiply all the questions by it:
$45 * 0.979 = $44.055
$765 * 0.979 = $748.935
$1300 * 0.979 = $1272.7

Hope this helps! :)

An is planning a birthday party for her younger sister at a skating rink. the cost of admission is $3.50 per adult and $2.25 per child., and there is a limit of 20 people. jan has $50 to spend. how many adults and how many children can jan invite?

Answers

  let x be the number of adults 
let y be the number of child

3.5 x  + 2.25 y = 50  

x+ y =20     y = 20 - x 

3.5 (20-y ) + 2.25 y = 50 

70 - 3.5 y +2.25y =50

70 -1.25 y = 50 

y = 16 

and x = 4 
 


Fresh side grocery sells 7 bagels for $4.41. value mart sells 5 bagels for $3.60. how do the unit rates compare?

Answers

Fresh Side : 4.41 / 7 = 0.63 per bagel
Value Mart : 3.60 / 5 = 0.72 per bagel

Fresh Side bagels are a better buy being that each bagel cost 0.63 compared to the bagels at Value Mart, which cost 0.72 per bagel.

The unit rate for a bagel at Fresh side is $0.09 cheaper than the unit rate at

Value mart for bagels.

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, Fresh side grocery sells 7 bagels for $4.41.

∴ The cost of one bagel at Fresh side is $(4.41/7) = $0.63.

Value mart sells 5 bagels for $3.60.

∴ The cost of one bagel at Value mart is

= $(3.60/5).

= $0.72

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A Springer Spaniel weighs 20 kilograms 490grams. A Cocker Spaniel weighs 7,590 grams less than a Springer Spaniel. A Newfoundland weighs 52 kilograms 656 grams more than a Cocker Spaniel. What is the difference, in grams, between the weights of the Newfoundland and the Springer Spaniel?

Answers

Final answer:

To find the difference in weight between the Newfoundland and the Springer Spaniel, subtract the weight of the Springer Spaniel from the weight of the Newfoundland.

Explanation:

To find the difference in weight between the Newfoundland and the Springer Spaniel, we need to subtract the weight of the Springer Spaniel from the weight of the Newfoundland. The Newfoundland weighs 52 kilograms 656 grams more than a Cocker Spaniel. So, we first need to find the weight of a Cocker Spaniel by subtracting 7,590 grams from the weight of the Springer Spaniel. We then add this weight to the weight of the Newfoundland to get the final answer. Let's calculate:

The weight of the Cocker Spaniel = Weight of Springer Spaniel - 7,590gThe weight of the Newfoundland = Weight of Cocker Spaniel + 52kg 656gFinally, the difference in weight between the Newfoundland and the Springer Spaniel is the weight of the Newfoundland - weight of the Springer Spaniel

We can now substitute the given values into these equations and solve.

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Keenan is checking his bicycle’s wheel. The wheel has a radius of 21 cm, and its center is 56 cm above the ground. Keenan is rotating the wheel at a constant speed of 165°/s. The height of a point on the tire as a function of time is given by h = 56 + 21 sin(165t), where h is the height in centimeters and t is the time in seconds. Find h when t = 17 s. Round your answer to the nearest tenth of a centimeter.

Answers

h = 56 + 21 sin(165t) Since you know the value of t = 17, substitute this value in for t. You now have h = 56 + 21 sin(2805) Since the sin(2805 degrees) is not a well known value, use your calculator to evaluate. You get an approximation of 65.0 cm for h.
h = 56 + 21 sin(2805) = 64.9872592735... or approximately 65.0 cm when we round up to the nearest tenth of a centimeter.
The answer is c 35.7

Jim’s fundraiser BBQ needs to make at least $1000 in sales on Saturday. He sells hot dogs for $2 each and hamburgers for $3 each, and he wants to sell at least twice as many hamburgers as hot dogs. He brought 300 hot dogs and 800 hamburgers to sell. The graph shows the feasible region, where x represents the number of hot dogs sold and y represents the number of hamburgers sold. Which ordered pairs meet all the constraints for a successful fundraiser and make sense in context of the situation?

Select each correct answer.

(275, 0)

(100.5, 800.5)

(0, 350)

(250, 700)

(200, 350)

Answers

it's 0,350 and 250,700 i believe

Mr. Chen goes to the post office to buy small and large boxes. He needs at least 4 small boxes. Altogether, he will buy no more than 15 boxes. The post office has 10 small boxes and 9 large boxes in stock. The graph shows the feasible region, where x represents the number of small boxes and y represents the number of large boxes. Which ordered pairs meet all the constraints and make sense in context of the situation? Select each correct answer. (6, 9) (7,10) (8,6) (9,8) Graph of lines and a shaded region on a coordinate plane whose axes are labeled x and y. A solid vertical line passes through 4 comma 0. Another solid vertical line passes through 10 comma 0. A solid horizontal line passes through 9 comma 0. A solid diagonal line passes through 0 comma 15, 4 comma 11, 6 comma 9, and 10 comma 5. The polygon whose vertices are at 4 comma 9, 6 comma 9, 10 comma 5, 10 comma 0, and 4 comma 0 is shaded.

Answers

The answer is probably (6,9)

in triangle RST, m∠R=(2x+10), m∠S=(2x+25), m∠T=(x-5)

what is the value of x

A. 30
B. 28
C. 26
D. 32

Answers

Every triangle has a total of 180 degrees so when you plug in the answer for x all angles should add up to 180 
70+85+25=180 which means A.30 is the correct answer 
(2(30)+10)+(2(30)+25)+(30-5)= 180

Which equation could generate the curve in the graph below?y=3x^2-2x+1

Answers

If you are asking what is the graph of y = 3x^2 -2x+1.

Then, the attached file would be the answer.

To check, b^2 - 4(a)(c), for each equation and use these facts:

If b^2 - 4(a)(c) = 0, there is only one real root meaning, the graph touches the x-axis only in one point.

If b^2 - 4ac > 0, there are two real roots meaning, the graph touches the x-axis in two different points.

If b2 - 4ac < 0, there are no real roots then the graph does not touch the x-axis. This would be the case for y = 3x^2 - 2x + 1.
Solution:
(-2)^2 -4(3)(1) = 4 - 12 = -8 < 0 will result in not real roots. 

Change each fraction to a decimal. If the division doesn’t end, round your answer to the nearest hundredth. a. 3⁄4 b. 7⁄16 d. 3⁄5 e. 7⁄40 f. 51⁄20

Answers

Answer:

a = 0.75

b= 0.4375

d= 0.6

e=0.175

f= 2.55

Step-by-step explanation:

By simple division method, the following answers can be calculated:

a.

=[tex]\frac{3}{4}[/tex]

=0.75

b.

= [tex]\frac{7}{16}[/tex]

=0.4375

d.

= [tex]\frac{3}{5}[/tex]

=0.6

e.

= [tex]\frac{7}{40}[/tex]

=0.175

f.

=[tex]\frac{51}{20}[/tex]

=2.55

Thus, the answer are :

a = 0.75

b= 0.4375

d= 0.6

e=0.175

f= 2.55

Answer:

A.0.75 B.0.4375 C. 14.4 D. 0.6 E. 0.175 F. 2.55

Step-by-step explanation:

Twice the difference between 6 times h and 3 gives 30

Answers

Your answer should be:

2(6h-3) = 30
2(6h-3)=30 you have twice which is 2 the difference which is subtraction between 6 multiplied by 3 equals 30

The chart shows data for four moving objects , which object has the greatest acceleration?

Answers

W has an acceleration of 3, X has an acceleration of 2, Y has an acceleration of 4, and Z has an acceleration of 1. Therefore, Y has the greatest acceleration.

I solved this by using the acceleration formula - (Final Velocity - Initial Velocity)/(Final Time - Initial Time)

If you want all of the work, let me know. Hope this helps!

Answer:

Y

Step-by-step explanation:

How many times will he get heads and tails when flipped 8 times?

Answers

8 times and about 4 times heads 4 times tails

I need help with this question.

Which inequality is graphed below?

3x + 2y < –6
3x + 2y > –6
3x – 2y > 6
3x – 2y < 6

Answers

The answer is:

3x – 2y > 6

Answer:

3x - 2y > 6

C is correct

Step-by-step explanation:

We are given a graph of inequality function and we need to find out the equation of graph.

First we find the equation of equality and then find inequality.

x-intercept: (2,0)

y-intercept: (0,-3)

Now we find equation of line intercept form:

[tex]\dfrac{x}{2}-\dfrac{y}{3}=1[/tex]

[tex]3x-2y=6[/tex]

Now we find inequality sign

If we take (0,0) as test point. It would be false because (0,0) is not in shaded area.

Put (0,0) into 3x-2y=6

3(0) - 2(0) ____ 6

0 ___ 6

We make it false

0 > 6

So, correct equation is 3x - 2y > 6

Hence, The equation of the given graph is 3x - 2y > 6

The apartments in Brian's apartment house are numbered consecutively on each floor. The sum of his number and his next-door neighbor's number is 1419. What are the two numbers?

Answers

if sum of numbers (a) +(b) is 1419 and
(a)  and (b) are neighbors , whe have:
a + b = 1419 and b-a = 1;
<=> a + b = 1419  and  a = b-1 ; 
so we have  b-1 + b = 1419 <=> 2b = 1420 <=> b=710 and a = 709
Answer: 710 and 709

you should the number they give you 1419 and divide that by two since there is only to people and you get your answer 709.5
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