Simplify the following expression 5^2-4/5+2

Answers

Answer 1
Final answer:

To simplify the expression 5^2-4/5+2, we first simplify the exponent, divide 4 by 5, and add the results together to get 129/5 or 25.8.

Explanation:

To simplify the expression 5^2-4/5+2, we need to follow the order of operations which is often remembered using the acronym PEMDAS (Parentheses, Exponents, Multiplication and Division from left to right, and Addition and Subtraction from left to right).

Using PEMDAS, we first simplify the exponent, so 5^2 = 5 x 5 = 25.

Next, we divide 4 by 5 to get 4/5.

Finally, we add 25 and 4/5 which can be written as 25 + 4/5. To add these two fractions, we need a common denominator which is 5. Converting 25 into a fraction with a denominator of 5 gives us 125/5. Adding 125/5 and 4/5 gives a result of 129/5. Therefore, the simplified expression is 129/5 or 25.8.


Related Questions

-38d-57 greater than or equal to -19d+76

Answers

-38d-57≥-19d+76

Add 38d to both sides
-57≥19d+76

Subtract 76 from both sides
-133≥19d

Divide both sides by 19
-7≥d

Final answer: d≤-7

Final answer:

To solve the inequality -38d-57 ≥ -19d+76, we isolate d, resulting in d ≤ -7, meaning d is any number less than or equal to -7.

Explanation:

The question asks us to solve an inequality: -38d - 57 ≥ -19d + 76. This requires us to isolate the variable d on one side of the inequality.

Add 19d to both sides: -38d + 19d - 57 ≥ 76.

Simplify: -19d - 57 ≥ 76.

Add 57 to both sides: -19d - 57 + 57 ≥ 76 + 57.

Simplify: -19d ≥ 133.

Divide both sides by -19, and remember to reverse the inequality sign when dividing by a negative number: d ≤ -7.

The solution to the inequality is d ≤ -7. This means that d can be any number less than or equal to -7.

Which set of data contains one outlier? 15, 19, 26, 51, 18, 21 22, 33, 31, 20, 28, 19 18, 20, 16, 22, 28, 26 27, 21, 31, 18, 21, 29

Answers

Answer:

The correct answer is A) 15, 19, 26, 51, 18, 21

Step-by-step explanation:

So let me start by explaining what an outlier is: An outlier is any data that falls outside of the given points, The reason the answer is A) is because 51 is included in the points, While most of the points in A) Are anywhere from 15-26 51 is an outlier because its outside of that standard range. The other ones don't have an outlier.

The data set that contains one outlier is,

{15, 19, 26, 51, 18, 21}.

The correct option is A.

What is set?

Sets are groups of well-defined objects or components in mathematics. A set is denoted by a capital letter, and the cardinal number of a set is enclosed in a curly bracket to indicate how many members there are in a finite set.

Given:

We have data set:

15, 19, 26, 51, 18, 21

22, 33, 31, 20, 28, 19

18, 20, 16, 22, 28, 26

27, 21, 31, 18, 21, 29

From the given choices,

the first data set has an outlier 51.

Because it is nowhere from the range of the data set.

Therefore, the set is {15, 19, 26, 51, 18, 21}.

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What is the standard form of the number in the calculator’s display?



The calculator shows five point seven e plus eleven





A.


0.00000000057


B.


0.000000000057


C.


570,000,000,000


D.


5,700,000,000,000

Answers

i think the correct answer is a hope that this answer helped

Given G (1,2) and K(8,12) Part A what does it mean to find the point ponline gk such that 3(GP)=2(PK)?

Answers

First, let's find the length of line GK using the distance formula:

d = √[(x₂ - x₁)² + (y₂ - y₁)²]
d = √[(8 - 1)² + (12 - 2)²] = √149

Since P is between line GK, then
GK = GP + PK
GK = GP + (3/2)(GP) = √149
GP = 4.882622246

Let's use the distance of GP to find point P(x,y).
4.882622246² = (1 - x)² + (2 - y)²   --> eqn 1

The second equation is the linear equation of line GK using the slope-intercept form.
y = mx + b
Let's use point G(1,2) and point K(8,12)
2 = (12-2)/(8-1)*(1) + b
b = 0.5714285714
So,
y = 10x/7 + 0.5714285714  --> eqn 2

Substitute eqn 2 to substitute eqn 1:
4.882622246² = (1 - x)² + (2 - (10x/7 + 0.5714285714))² 
Solving for x,
x = 3.8
Thus,
y = 10(3.8)/7 + 0.5714285714 = 6

Thus, the coordinates of point P is (3.8,6).

Answer:

To find point [tex]\( P \)[/tex] on line segment [tex]\( GK \)[/tex] such that [tex]\( 3(GP) = 2(PK) \)[/tex], we're seeking a point dividing [tex]\( GK \)[/tex] into segments at a \( 3:2 \) ratio.

Explanation:

To find the point [tex]\( P \)[/tex] on the line segment [tex]\( GK \)[/tex] such that [tex]\( 3(GP) = 2(PK) \)[/tex], we're essentially looking for a point [tex]\( P \)[/tex] that divides the line segment [tex]\( GK \)[/tex] into two segments, where the ratio of the length of the segment from [tex]\( G \) to \( P \)[/tex]  to the length of the segment from [tex]\( P \) to \( K \) is \( 3:2 \).[/tex]

Here's how to approach it:

1. Calculate the distances [tex]\( GP \) and \( PK \)[/tex] using the distance formula (or Pythagorean theorem if it's a 2D coordinate plane).

2. Let [tex]\( x \)[/tex] be the distance from [tex]\( G \) to \( P \)[/tex] and [tex]\( y \)[/tex] be the distance from [tex]\( P \)[/tex] to [tex]\( K \).[/tex]

3. Set up the equation [tex]\( 3x = 2y \),[/tex] representing the ratio of the lengths.

4. Solve for [tex]\( x \) and \( y \)[/tex] to find the coordinates of point [tex]\( P \).[/tex]

This process ensures that the point [tex]\( P \)[/tex] divides the line segment [tex]\( GK \)[/tex] into two segments according to the given ratio.

∠C and ​ ∠D ​ are vertical angles with m∠C=−2x+90 and m∠D=x−30 . What is m∠D ?

Answers

∠C = ∠ D (vertical angles

C= -2x + 90
D= x-30

Since C = D , Then -2x + 90 = x-30

-2x - x = - 30 - 90

-3x = -120

3x = 120 and x = 40°. Now replace x by 40 in any of the equality, say :
D = x-30 ; D = 40 - 30 and D = 10°

The measure of m∠D is 10 degrees

In line geometry, vertical angles are always equal.

Given the following vertical angles

m∠C=−2x+90 and m∠D=x−30

Since m∠C= m∠, hence;

-2x + 90 = x - 30

-2x - x = -30 - 90

-3x = -120

x = 40

Get the measure of m∠D

m∠D = x - 30

m∠D = 40 - 30

m∠D = 10degree

Hence the measure of m∠D is 10 degrees

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Which exponential function is represented by the table? f(x) = 2(2x) f(x) = 0.8(0.8x) f(x) = 2(0.8x) f(x) = 0.8(2x)

table
-2 0.2
-1 0.4
0 0.8
1 1.6
2 3.2

Answers

The answer is the last option, f(x) = 0.8 * (2^x)

The first strong indicator is that the fourth pair of data (0, 0.8) indicates that f(0) is 0.8

Given that a^0 = 1, means that the coefficient of the function has to be 0.8 and you discard the first and the third options, because for them two f(0) = 2.

AT the end what you have to do is to replace the values of x in equations and compare the results.

So, for the fourt opion you get:

x         f(x) = 0.8 * (2^x)

-2        0.8 * (2^-2) = 0.8 / 4 = 0.2

-1        0.8 * (2^-1) = 0.8 / 2 = 0.4

0         0.8 * (2^0) = 0.8 * 1 = 0.8

1         0.8 * (2^1) = 0.8 * 2 = 1.6

2          0.8 * (2^2) = 0.8 * 4 = 3.2

As you can see this results are the same of the table of the question, so the function is f(x) = 0.8 (2^x).

Determine whether the inequality is always, sometimes, or never true. 4x - 8 > 1 + 4(x+3)

Answers

Answer:

Never true

Step-by-step explanation:

Given inequality,

[tex]4x - 8 > 1 + 4(x+3)[/tex]

[tex]4x-8 > 1 + 4x + 12[/tex]

[tex]4x-8 > 4x + 13[/tex]

[tex]-8 > 13[/tex] ( false )

Since, when after solving an equation or inequality we get a true statement then the equation or inequality has infinitely many solution or true for all numbers while if we get a false statement then the equation of inequality has no solution or not true.

Hence, the given inequality is never true.

What's a fraction for 77/200

Answers

77/200

It can not be simplified
The simplest form is 77/200... It isnt able to be simplified.

While solving an equation, Lenny wrote the following steps on the board.

(2x + 1) + 5 = 9
2x + (1+5) = 9

What property of real numbers guarantees that the second equation is equivalent to the first?

A. Associative property of addition
B. Additive inverse property
C. Commutative property of addition
D. Distributive property

Answers

B is the answer
Hope it helps
Give thanks

Lenny used the Associative property of addition to show that rearranging the grouping of numbers being added does not change the outcome of the equation.

While solving an equation, Lenny used the Associative property of addition which guarantees that the second equation (2x + (1+5) = 9) is equivalent to the first ((2x + 1) + 5 = 9). This property states that the grouping of numbers being added does not change the sum, as shown:

(A + B) + C = A + (B + C).

In the context of the provided equations, Lenny grouped the 1 and 5 together without changing the sum, illustrating that it doesn't matter how the numbers are grouped in addition.

Inga lives 3 miles more than twice as far from school as Brent does. If Brent lives b miles from school then Inga lives ____ miles from school

Answers

Since twice is 2 times, we do 2b, and since 3 more is +3, we have 2b+3 to end it off
Final answer:

Inga lives 2b + 3 miles from school, where b is the distance Brent lives from school in miles.

Therefore, the distance that Inga lives from school, in terms of b, is 2b + 3 miles.

Explanation:

The problem states that Inga lives 3 miles more than twice the distance that Brent lives from school. If the distance Brent lives from school is b miles, this can be expressed algebraically as 2*b (twice the distance of Brent) + 3 (the extra 3 miles that Inga lives). Therefore, the distance that Inga lives from school, in terms of b, is 2b + 3 miles.

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Joel borrowed $18,000 for 6 years at simple interest to purchase a vehicle. If Joel repaid a total of $20,953.80, at what rate did he borrow the money?

Answers

Final answer:

Joel borrowed money at an interest rate of approximately 2.73%. This was determined by using the simple interest formula to calculate the interest paid over 6 years and then re-formulating to find the interest rate using the known principal amount and time period.

Explanation:

The subject of this question is simple interest which is a concept in Mathematics. The question is asking for the interest rate at which Joel borrowed money to purchase a vehicle. By knowing that Joel borrowed $18,000, repaid a total of $20,953.80 after 6 years, and by applying the simple interest formula I = PRT (where I is interest, P is principal amount, R is interest rate and T is time in years), we can find out the interest rate.

The first step is to calculate the simple interest itself, which can be found by subtracting the original principal amount from the total amount repaid. So, $20,953.80 - $18,000 = $2,953.80 is the interest paid over 6 years.

Then we rearrange the simple interest formula to solve for the rate: R = I / (PT). Substituting the known values, our equation is: R = $2,953.80 / ($18,000 * 6), which gives R = 0.027325, or approximately 2.73% when expressed as a percentage.

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Michael owns a lawn care service. He charges each customer 30 + 12h dollars, where h represents the number of hours spent working on a lawn. What does each part of the expression represent? Drag the answer into the box to match each part of the expression.

Answers

Final answer:

The linear  expression 30 + 12h represents Michael's lawn care service charges, where '30' is the fixed fee and '12h' is the variable fee depending on the hours worked.

Explanation:

Michael's lawn care service uses an equation to calculate the charges for his customers: 30 + 12h dollars, where h represents the number of hours spent working on a lawn. In this expression, the number 30 represents a fixed fee, likely covering base expenses such as equipment, transportation, or administrative costs. The term 12h represents the variable fee, where 12 is the hourly rate in dollars Michael charges for his labor, and h is the number of hours he works on the lawn.

Thus, to determine the total cost to a customer, one would multiply the number of hours Michael works (h) by his hourly rate (12) and then add the fixed fee (30). For instance, if Michael works 5 hours on a lawn, the total cost would be calculated as follows: 30 + 12(5) = 30 + 60 = 90 dollars.

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What’s 2ax2b simplified?

Answers

2ax2b would equal 4ab
2a * 2b = 4ab <=====

please help! I am totally lost!

Answers

Alright, so what you would do is find the y intercepts of each function - make y=0, and solve it for each equation. If the y intercepts for 2x-3=y and x+4=y overlap with the y intercepts for y=2x^2+5x-12, it's right. For graphing the last two equations, you can simply plug in random values of x and get the output of y (for example, in x+4 you can plug in x=1 to get 1+4=5=y, getting (1,5) as one point) and in the same equation you can get 2 points and connect the dots. However, it's a bit different for 2x^2+5x-12 - you have to find the x value of the vertex (-b/2a=-5/4 in ax^2+bx+c) and plug it into the equation to get the y value. After that, you plug in one value greater than the x value of the vertex and one value smaller. Lastly, you connect it in kind of a U shape

Where the graphs of supply and demand functions intersect the market is in equilibrium

Answers

yes because i took this in economics class

you are building a fence 13ft long. on monday you build 4 1/3 feet of the fence, on tuesday 5 3/4 feet. how much do you still need to build

Answers

I believe the answer is 2 11/12 if not im sorry

Factoring pattern for x squared plus bx plus c

Answers

you have to find two factors of c that add up to b. For example, for number 22, -7 and 2 add up to -5 so the factored form would be (x-7)(x+2) If you want more of them solved just tell me and I will do them in the comments

Final answer:

To factor a quadratic expression in the form of x² + bx + c, find two numbers whose sum is equal to b and whose product is equal to c.

Explanation:

To factor a quadratic expression in the form of x² + bx + c, we look for two numbers whose sum is equal to b and whose product is equal to c. Let's illustrate with an example:

For the expression x² + 5x + 6, we need to find two numbers whose sum is 5 and whose product is 6. In this case, the numbers are 2 and 3.

Therefore, we can factor the expression as (x + 2)(x + 3).

Bob roller blades 9 miles each morning. today, he averaged 10 miles per hour for the first 6 miles but then slowed to 5 miles per hour for the rest of the trip. how long did the entire trip take?

Answers

it took about 30 mins 

the function a(b) relates The area of a trapezoid with a given height of 12 and one base length of 9 with the length of its other base

Answers

Solving for b, we have the equation A(b)=12*(b+9)/2 - we cancel out 12 and the 1/2 to get 6(b+9)=A(b) and get 6b+54=A(b). Subtract 54 from both sides to get 6b=A(b)-54 and divide both sides by 6 to get b=A(b)/6-9 = A

The equation that represents the function B(a) as the length of the side parallel to the base is B(a) = a/6 - 9, as per the area of a trapezoid.

What is the area of a trapezoid?

If the length of two parallel sides of a trapezoid is 'a', 'b' and the height of that trapezoid is 'h', then the area of a trapezoid can be represented as

= [(a + b)h]/2

Given, the base of the trapezoid is 9 and the height of the trapezoid is 12.

Therefore, 'b' is the parallel side of the base.

The given function that represents the area of the trapezoid is:

A(b) = [12(b + 9)]/2

Let, A(b) = a.

Therefore, a =  [12(b + 9)]/2

⇒ 2a = 12(b + 9)

⇒ a = 6(b + 9)

⇒ a = 6b + 54

⇒ 6b = a - 54

⇒ b = (a - 54)/6

⇒ b = a/6 - 9

If we assume the length of the side parallel to the base 'b' = B(a), therefore, the equation will be:

B(a) = a/6 - 9

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What methods could you use to calculate the x-coordinate of the midpoint of a horizontal segment with the endpoints of (-12, 0) and (12, 0)?
** choose all that apply **
A. calculate the average of the x-coordinates
B. divide 0 by 12
C. divide 12 by 2
D. take the average of the endpoint
E. divide 2 by 12

Answers

E is the answer for this question

A. calculate the average of the x-coordinates

C. divide 12 by 2

D. take the average of the endpoint

Which of the following examplebles are substantiantiated fact?

All dogs kill sheep.

Poorly bred dogs kill sheep.

Two Neighbors and saw Eliot's dog kill a sheep.

A recent survey of sheep farmers revealed that 100,000 sheep were killed by dogs last year.

Answers

The answer would be D because it provides evidence for the claim

Final answer:

The response explains which statements are substantiated facts and why. It clarifies the concept by using examples from the question.

Explanation:

Substantiated facts are statements supported by evidence or proof. In the given examples:

All dogs kill sheep - Not substantiated as it is a generalization.Poorly bred dogs kill sheep - Not substantiated as it lacks evidence.Two Neighbors saw Eliot's dog kill a sheep - Substantiated as it provides specific eyewitness evidence.A recent survey of sheep farmers revealed that 100,000 sheep were killed by dogs last year - Substantiated with data from a survey.

You are designing a container in the shape of a cylinder. The radius is 6 inches. You want the container to hold at least 324π324π cubic inches. What is the least possible height of the container?

Answers

The least possible height is the height of the cylinder when the volume is 324π cubic inches. To determine that height, we use the formula for the volume of a cylinder. We do as follows:

Volume = πr^2h
324π = π(6)^2(h)
h = 9 inches

Writing explain how you know when a linear system in three variables has infinitely many solutions.

Answers

Final answer:

A linear system in three variables has infinitely many solutions when the equations are dependent on each other and represent the same line or plane. To determine if a system has infinitely many solutions, we can solve the system and check if any of the equations can be derived from the others or if they represent the same line or plane.

Explanation:

When a linear system in three variables has infinitely many solutions, it means that the three equations are dependent on each other and represent the same line or plane. This happens when the coefficients of the variables in the equations are proportional to each other. To determine if a system has infinitely many solutions, we can solve the system and check if any of the equations can be derived from the others or if they represent the same line or plane.



Let's take the system of equations given in the question:

7y = 6x + 84y = 8y + 7 = 3x

We can start by solving equations (1) and (2) for y:

7y = 6x + 8  (equation 1)4y = 8  (equation 2)

Simplifying equation (2), we get:

y = 2

Substituting y = 2 into equation (1), we have:

7(2) = 6x + 8

14 = 6x + 8

6x = 14 - 8

6x = 6

x = 1

Now, let's substitute the values of x and y into equation (3):

y + 7 = 3x

2 + 7 = 3(1)

9 = 3

This equation is not true. Therefore, the system of equations is inconsistent and does not have infinitely many solutions. The system does not represent the same line or plane.

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can u guys show me how 58 is the right answer? i need to see where i went wrong so please include the whole process.

Answers

NMO = LMO = x+34

LMO = 1/2 of LMN

so 2(x+34) = 6x-28

2x+68 = 6x-28

2x +96 = 6x

96 = 4x

x =96/4 = 24

x = 24

 LMO = x+34 = 24+34 = 58

 since NMO = LMO, NMO = 58

Henry Is 4 Years Older Than Half Linda's Age . If Linda is 10 Years Old, How Old Is Henry

Answers

Henry is 9 years old. 
Linda is 10 
Half of 10 is 5 
Henry is 4 years older than half of Linda's age (5)
Henry is 9

Find the value of y for a given value of x, if y varies directly with x.

If y = -252 when x = 84, what is y when x = 74?

Please explain with steps, thank you!

Answers

The value of y is –222

From the question given above, we were told that y varies directly with x. This can be expressed mathematically as:

y ∝ x

Replacing the proportionality sign (∝), we have

y = Kx

K => constant of proportionality

Next, we shall determine the value of K. This can be obtained as follow:

y = –252

x = 84

K =?

y = Kx

–252 = K * 84

Divide both side by 84

[tex]K = \frac{-252 }{84}[/tex]

K = –3

Finally, we shall determine the value of y when x = 74. This can be obtained as follow:

x = 74

K = –3

y =?

y = Kx

[tex]y = - 3 * 74[/tex]

y = –222

Therefore, the value of y when x = 74 is –222

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What is the measurement of JKM

Answers

The answer is jkm equals 50
25+25+k=180
25+25=50
180-50=130

Remote interior angles l and m equal j
J equals 50
J+k = 180

A 90​-inch board is cut into two pieces. one piece is two times the length of the other. find the lengths of the two pieces

Answers

Final answer:

To find the lengths of the two pieces, set up an equation using the given information. Solve for x and find the lengths of the two pieces.

Explanation:

To solve this problem, let's assume the length of one piece is x inches. Since the other piece is two times the length of the first piece, its length is 2x inches. According to the given information, the total length of the board is 90 inches. Therefore, setting up the equation x + 2x = 90, we can solve for x and find the lengths of the two pieces.

Combining like terms, we have 3x = 90. Dividing both sides of the equation by 3, we get x = 30. Therefore, the length of one piece is 30 inches, and the length of the other piece is 2(30) = 60 inches.

Please help asap! Ignore the answer selected

Answers

A is definitely the first step, so the answer is choice 1 or choice 4. 

After the groups are formed, you compute the mean of each group, which is repeated many times. Next you compute the difference of the means and see what the probability of getting 5 would be. So this all points to choice 4 being the answer.

Suppose a and b give the population of two states where a>b . Compare the expressions and tell which of the given pair is greater or if the expression are equal.
b/a+b and 0.5

Answers

b/a+b x 0.5 is 11/g+a so The pair is greater
Hello,
[tex]a\ \textgreater \ 0\ and\ b\ \textgreater \ 0 ==>a+b>0\\ a\ \textgreater \ b ==\ \textgreater \ a+b\ \textgreater \ b+b\\ ==\ \textgreater \ a+b\ \textgreater \ 2b\\ ==\ \textgreater \ 1\ \textgreater \ \dfrac{2b}{a+b} \\ ==\ \textgreater \ \dfrac{1}{2} \ \textgreater \ \dfrac{b}{a+b} [/tex]
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