Is the function x =- 1 even or odd?

Answers

Answer 1

The fucntion f (x) = - 1 is an even fucntion.

Write the given function as

[ f(x) = - 1 ]

To determine if the function is even or odd, the following steps apply:

If [ f( -x) = f (x) ] then the given function is even.

On the other hand if [ f(-x) = - f (x) ]

Now find f (-x),

[ f(- x) = - 1 ] which is equal to f(x).

Since [ f( -x) = f (x) ], therefore the given function is an even function as it meets the criteria to be an even function.

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Related Questions

Which of the following equations is equivalent to -5(x-1)=2x+15

Select one:
-7x =14
-7x =20
-7x =10
-7x =16

Answers

Answer:

-7x = 10

Step-by-step explanation:

step 1:  multiply each term inside the parentheses by -5, to get:

-5x + 5 = 2x + 15

you can subtract 2x from each side of the equation to get:

-7x + 5 = 15

now you subtract 5 from each side to get:

-7x = 10

What are the 7 properties of logarithms?

Answers

properties of logarithms -Logarithm Base Properties

Product Property

Quotient Property

Power rule

Change of Base rule

Reciprocal rule

Exponent law vs Logarithm law

Natural Logarithm properties.

properties of logarithms functions are used to solve logarithm problems. We have learned many properties in basic math such as commutative, associative and distributive, which are applicable for algebra.

The properties of logarithms are used to simplify the complex problems involving logarithmic functions. These properties help in converting the functions into easily computable parts.

The logarithmic number is associated with exponent and power, such that if x n = m, then it is equal to log x m=n. Hence, it is necessary that we should also learn exponent law.

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Last week, Alex took 90 selfies and Vic took 75 selfies. Today,
they each decided that some of these selfies were not very good
and deleted them. Alex deleted three times as many selfies
as Vic. Now, Alex has half as many selfies as Vic. How many
selfies did Alex delete?

Answers

The number of selfies deleted by Alex is 63.

What is an equation?

In mathematics, an equation is a formula that expresses the equality of two expressions, by connecting them with the equals sign =.

The solution of an equation is the set of all values that, when substituted for unknowns, make an equation true.

Given that, last week, Alex took 90 selfies and Vic took 75 selfies.

Let the number of selfies deleted by Vic be s.

Alex deleted three times as many selfies as Vic.

So, the number of selfies deleted by Alex =3s

Alex has half as many selfies as Vic.

Now, 90-3s = 1/2 (75-s)

180-6s=75-s

5s=105

s=21

The number of selfies deleted by Alex =3s

= 63

Therefore, the number of selfies deleted by Alex is 63.

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Rewrite in the form of log (a)

Answers

The expression in the required form is log₂(8^x2^y)

How to rewrite the expression in the required form

From the question, we have the following parameters that can be used in our computation:

xlog₂8 + ylog₂2

The law of logarithm states that

alog₂b = log₂b^a

Using the above as a guide, we have the following:

xlog₂8 = log₂8^x

ylog₂2 = log₂2^y

Substitute the known values in the above equation, so, we have the following representation

log₂8^x + log₂2^y

Apply the product law

log₂(8^x2^y)

Hence, the expression is log₂(8^x2^y)

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Where is log x defined?

Answers

Log x is defined for all positive real numbers (x>0). Exponential functions increase exponentially (x^y) and logarithmic functions decrease logarithmically (log x).

Log x is defined as the inverse of the exponential function. Exponential functions increase exponentially (x^y) and logarithmic functions decrease logarithmically (log x). The logarithm of a number is the exponent to which another fixed number must be raised to produce that number. Log x is defined for all positive real numbers (x>0). This means that any number that is greater than 0 can have a logarithm associated with it. For example, log 10 = 1 because 10^1 is equal to 10. The logarithm of a number can also be expressed in terms of other logarithms. For example, log 10 = log 10^2 = 2 log 10. Log x can also be used to solve equations and find the value of unknown variables.

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Fill in the Blanks
Evaluate the following trigonometric expressions.

a. 2 cos^2(pi/8) -1=
b. 2tan(11/pi)/1-tan^2(11pi/12)=

Answers

2 cos^2(pi/8) -1= ,

x=(2n + 1) π/4 + π/8, where n is an integer.

What is meant by integer?

An integer, pronounced "IN-tuh-jer," is a whole number that can be positive, negative, or zero and is not a fraction.Integer examples include: -5, 1, 5, 8, 97, and 3,043. 1.43, 1 3/4, 3.14, and other numbers that are not integers are some examples.The Latin word integer, from the prefix in ("not") plus tangere, means "whole" or (literally) "untouched" ("to touch").An integer is any number that may be expressed without using any fractions. Since there are no fractions in integers, they are essentially entire numbers that can be positive, zero, or negative.An integer field can have 3, 5, 10, or 20 digits, with length being defined in terms of the number of digits. One byte of storage is required for a 3-digit field.

x=(2n + 1) π/4 + π/8, where n is an integer.

We use the double angle identity 2[tex]cos^{2}[/tex]A−1 = cos2A

if x − π/8 =A, then 2[tex]cos^{2}[/tex] (x− π/8) −1 = cos(2(x − π/8)) = cos(2x − π/4)

Hence cos(2x − π/4) = 0

and 2x − π/4 = (2n + 1) π/2, where n is an integer

or 2x = (2n+1) π/2 + π/4

or x = (2n + 1) π/4 + π8, where n is an integer.

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the numbers $1, 2, 3, \dots, 8$ are used once each to form four two-digit numbers. what is the largest number of primes that could possibly be among these four numbers?

Answers

Four two-digit numbers are constructed from numbers 1, 2, 3, ..., 8. The largest number of  primes that could possibly formed among those four numbers is 3 numbers.

A prime number is a whole number greater than 1 which only divisible by 1 and itself. Example of prime numbers are 2, 3, 5, 7, ...

We want to form 4 two-digit numbers from, 1, 2, 3, 4, 5, 6, 7, 8.

Recall that: other than 2, all even numbers are not prime since they are divisible by 2. Hence, from those numbers, we look at which odd two-digit numbers are prime.

We have four odd numbers in the list that can construct two-digit odd numbers: 1, 3, 5, 7.

However, two-digit numbers with 5 as its second digit is not prime since they are exactly divisible by 5.

Therefore, now we only have 3 numbers (1, 3, 7) that can construct two-digit odd numbers. Hence, the largest number of primes that could possibly formed is 3 numbers.

Example, the constructed four two-digit numbers are:

47, 53, 61, 28

47, 53, and 61 are prime, while 28 is not.

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You are given quadrilateral PQRS, such that
ABCD = T (0, -8)(Ro 180°(R y-axis (PQRS)))
What are the new coordinates for ABCD?

Answers

On solving the provided question, we can say that from the graphs

the new coordinates for ABCD (-1,-2),(2,-3),(-4,-6),(-3,8)

What is graphs?

Mathematicians use graphs to logically convey facts or values using visual representations or charts. A graph point will typically reflect a relationship between two or more things. Nodes, or vertices, and edges make form a graph, a non-linear data structure. Glue together the nodes, often referred to as vertices. This graph has vertices V=1, 2, 3, 5, and edges E=1, 2, 1, 3, 2, 4, and (2.5), (3.5). (4.5). Statistical charts (bar charts, pie charts, line charts, etc.) graphical representations of exponential growth. a logarithmic graph in the shape of a triangle

here,

ABCD = T (0, -8)(Ro 180°(R y-axis (PQRS)))

from the graphs

the new coordinates for ABCD

(-1,-2),(2,-3),(-4,-6),(-3,8)

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Is 4x² 3x 7 a polynomial?

Answers

Yes, 4x² 3x 7 is a polynomial because it is an algebraic expression composed of constants, variables, and exponents, with the variables being multiplied together.

Step 1: 4x² 3x 7 can be expanded as 4x² + 3x - 7.

Step 2: 4x² + 3x - 7 can be further expanded into 4x2 + 3x - 7.

Step 3: Simplify the expression by combining like terms: 4x2 + 3x - 7 = 4x2 + 3x - 7.

Step 4: The final result is 4x2 + 3x - 7, which is a polynomial.

A polynomial is an algebraic expression composed of constants, variables, and exponents, with the variables being multiplied together. 4x² 3x 7 is an example of a polynomial. To expand this polynomial, we start by combining the like terms, 4x² and 3x, to get 4x2 + 3x. Then, we add the constant, -7, to get 4x2 + 3x - 7. This final expression is a polynomial because it has constants, variables, and exponents, and the variables are multiplied together. Therefore, 4x² 3x 7 is a polynomial.

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A door manufacturer specifies the width of a front-entrance door as 36 inches with a tolerance of ±0.0625 inches. When designing a prefabricated home, what should you ensure the width of the door opening is greater than?

- 33.75 inches
- 35.9375 inches
- 36.0625 inches
- 37.0625 inches
- 38.75 inches

Answers

Based on mathematical operations, when designing a prefabricated home, you must ensure that the width of the door opening is greater than A. 33.75 inches, given the sample mean of 36 inches with a tolerance (margin of error) of ±0.0625 inches.

What is the margin of error?

The margin of error is the tolerance level that creates the confidence interval for the sample mean.

With a sample mean of 36 inches for the door opening and a tolerance level of ±0.0625 inches, the width can be designed to measure between 35.9375 inches and 36.0625 inches.

This measurement implies that the upper limit for the width (confidence interval) is 36.0625 inches while the lower limit is 35.9375 inches.

Thus, the width of the door opening must be greater than Option A.

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the hair on your head grows 1in 1 inch per month discreet or continuous

Answers

The hair on your head grows in a continuous manner.

Answer: Continuous

Step-by-step explanation: I say it is continuous as the hair will grow continuously but we can't determine how exactly it'll grow 1 inch a month and the inches won't be integers if the hair is grown more than an inch.

please answer quick , and explain

Answers

Calculate the areas of each simpler figure, then sum the areas to determine the overall area of the composite figure.

What does Area of Composite Shapes mean?As specified by any composite shape, the area of composite shapes is the space it occupies. The assemblage of simple shapes creates a composite shape. As a result, the area of the composite shape is calculated by separately adding each of the fundamental shapes.Simple geometric forms are assembled into a composite figure. Divide a composite figure or other figure with an atypical shape into straightforward, non-overlapping figures to determine its area. Calculate the areas of each simpler figure, then sum the areas to determine the overall area of the composite figure.      

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pls helppp

One-third of the cars in the parking
lot are silver. There are 165 cars in
the lot. How many cars are silver?

Answers

Answer: 55

Step-by-step explanation:

Its 55 because 55 is one third of 165! Hope this helps :)

PLEASE HELP ASAP!!!!!!!!

Answers

14 x it hopefully helps you ^_^

in most cases, the product of a monomial and a binomial is a ___.

Answers

In most cases, the product of a monomial and a binomial is a trinomial.

A monomial is an algebraic expression that is a single term, such as 2x or 5y^3. A binomial is an algebraic expression that is a sum or difference of two terms, such as x+y or 2x-3y. When a monomial is multiplied by a binomial, the result is an expression with three terms, which is called a trinomial.

For example, when we multiply the monomial 2x with the binomial x+y, we get:

(2x)(x+y) = 2x^2 + 2xy

This is a trinomial because it has three terms: 2x^2, 2xy and the constant term is missing.

It's worth noticing that, this is a general rule but not always true, there are some cases when the product of a monomial and a binomial is a binomial, like when the monomial has a factor that cancels out one of the terms in the binomial.

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Are these shapes similar? Justify your answer.

Answers

Two figures are considered to be "similar figures" if they have the same shape, congruent corresponding angles (meaning the angles in the same places of each shape are the same) and equal scale factors.

What is congruent?The term “congruent” means exactly equal shape and size. This shape and size should remain equal, even when we flip, turn, or rotate the shapes. In geometry, two figures or objects are congruent if they have the same shape and size, or if one has the same shape and size as the mirror image of the other.The term “congruent” means exactly equal shape and size. This shape and size should remain equal, even when we flip, turn, or rotate the shapes.In geometry, congruent means identical in shape and size. Congruence can be applied to line segments, angles, and figures.similar to or in agreement with something, so that the two things can both exist or can be combined without problems.

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The endpoints of AB are given. Find the coordinates of the midpoint M. Then find AB. A(-3, 5), B(3, 5) ​

Answers

Answer:

Step-by-step explanation:

The difference between the x coordinates is 6, (difference between -3 and 3). Half of 6 is 3. Add this to the lowest value (-3) to get to zero.

Repeating the exercise for the Y coordinates we get a difference of 0 (there's no difference between the values 5 & 5). So adding this difference (0) to the lowest value (5) we get 5 still.

So the midpoint is (0,5)

What are 3 algebraic expressions?

Answers

The 3 algebraic expressions are simple linear expression, linear expression and a product of two binomials.

Here are five examples of algebraic expressions:

1. 2x + 3: This is a simple linear expression that involves a variable (x) and two constants (2 and 3).

2. 4y - 7: Similar to the first example, this is also a linear expression, involving a variable (y) and two constants (4 and 7).

3. 3x^2 + 4x - 5: This is a quadratic expression, involving a variable (x) raised to the power of 2, a constant (3), a variable (x) and a constant (-5).

4. (x + 2)(x - 3): This is a product of two binomials, each one is a linear expression and the result of the product is a quadratic expression.

5. (3x + 4)/(x-2): This is a quotient of two expressions, the numerator is a linear expression and the denominator is a linear expression.

It's important to note that these are just a few examples and there are many different types of algebraic expressions, each with their own unique characteristics and properties. Algebraic expressions can become more complex as the student progresses, but the basic idea remains the same.

Therefore, The 3 algebraic expressions are simple linear expressions, linear expressions and a product of two binomials.

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Rewrite 15x4y3 − 45x3y4 using a common factor.

Answers

Answer:

The other form of 15x^4y^3 − 45x^3y^4 is 15x^3y^3(x - 3y)

Bilquis invested $6,900 in an account paying an interest rate of 5\tfrac{1}{8}5 8 1 ​ % compounded continuously. Sophie invested $6,900 in an account paying an interest rate of 4\tfrac{3}{4}4 4 3 ​ % compounded monthly. After 18 years, how much more money would Bilquis have in her account than Sophie, to the nearest dollar?

Answers

The amount of money Bilquis have more than Sophie when compounded continuously is given by the equation A = $ 42

What is Compound Interest?

Compound interest is interest based on the initial principle plus all prior periods' accumulated interest. The power of compound interest is the ability to generate "interest on interest." Interest can be added at any time, from continuously to daily to annually.

The formula for calculating Compound Interest is

A = P ( 1 + r/n )ⁿᵇ

where A = Final Amount

P = Principal

r = rate of interest

n = number of times interest is applied

b = number of time periods elapsed

Given data ,

Let the compound interest amount of Bilquis be represented as B

Let the compound interest amount of Sophie be represented as S

The amount of money invested by Bilquis and Sophie is = $ 6,900

The rate of interest of Bilquis = 5 1/8 = 5.125 %

The rate of interest of Sophie = 4 3/4 = 4.75 %

The time period b = 18 months = 1.5 years

So , the amount after compound interest A = P ( 1 + r/n )ⁿᵇ

Substituting the values in the equation , we get

The amount with Bilquis after 18 months B = Pe^rt ( compounded continuously )

The amount with Bilquis after 18 months B = 6900 ( 2.71828 )^(0.05125)(1.5 )

On simplifying the equation , we get

The amount with Bilquis after 18 months B = $ 7451.36

And ,

The amount with Sophie after 18 months S = Pe^rt ( compounded continuously )

The amount with Sophie after 18 months S = 6900( 2.71828 )^(0.0475)(1.5 )

On simplifying the equation , we get

The amount with Sophie after 18 months S = $ 7409.56

So , the difference in amount is A = amount with Bilquis after 18 months B - amount with Sophie after 18 months S

On simplifying the equation , we get

The difference in amount is A = 7451.36 - 7409.56

The difference in amount is A = $ 41.8

So , The difference in amount is A = $ 42

Hence , Bilquis had $ 42 more than Sophie

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Let g be a vertical shrink by a factor of 1/3 followed by a translation 3 units right
of the graph of f(x) = srqt of x + 5.

Answers

Answer:

g(x) = ([tex]\sqrt{x-3}[/tex])/3 + 5

Step-by-step explanation:

f(x) = [tex]\sqrt{x}[/tex] + 5

[tex]\sqrt{x}[/tex] + 5  ==> 1/3 * [tex]\sqrt{x}[/tex] + 5  ==> vertical shrink is when the function's y-coordinates shrink from the y-intercept (5 is the y-int) by a factor of 1/3

[tex]\sqrt{x}[/tex]/3 + 5 ==>( [tex]\sqrt{x-3}[/tex])/3 + 5 ==> in order to translate the graph 3 units to the right, subtract x by 3 since x is being affected when the graph moves left/right. In addition, x now has to be 3 units greater in order for the function to have the same value:

[tex]\sqrt{4-3}[/tex] = [tex]\sqrt{1}[/tex]

4 > 1 and 4 = 1 + 3

Hence, g(x) = ([tex]\sqrt{x-3}[/tex])/3 + 5

How do you find f (- 2 on a graph?

Answers

To find the value of f(-2) on a graph, you would locate the point (-2, y) on the graph, where y is the value of the function at x = -2. The value of y is the y-coordinate of the point on the graph.

In a cartesian coordinate system, the x-axis and y-axis are perpendicular to each other. The x-axis is the horizontal axis and the y-axis is the vertical axis. When a function is graphed, the x-coordinate is input into the function and the y-coordinate is the output of the function. So, when you are trying to find the value of f(-2) on a graph, you are looking for the y-coordinate of the point where x = -2. To find this point, you would move horizontally along the x-axis until you reach the value of -2. Then, you would move vertically from that point until you reach the point on the graph. The y-coordinate of that point is the value of f(-2)

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how to tell the difference between no solution, infinite solutions, and one solution

Answers

Answer:if you try to solve the equation and get a variable or a number equal to itself.

Step-by-step explanation:

(+5) Find the arc length of AB to the nearest tenth. Show work.
А
8
30⁰
5 cm

Answers

Answer:

Step-by-step explanation:

a

Chris and Michelle are professional divers.
During one of their dives, Chris goes 40
meters below the surface of the water, and
Michelle dives 13 meters below Chris. What
is Michelle's position in meters?

Answers

Michelle's position below the surface of water in meters is; 53 meter below water level

How to solve Absolute value problems?

The absolute value is defined as the distance from zero. It is also called the non-negative quantity.

We are given;

Chris position in water = 40 meters below the surface of water

Michelle drove more than 13 meters below from Chris

We want to find Michelle's position below the surface of water.

Thus:

Michelle's position below the surface of water = Chris position in water + Extra dive then Chris

Michelle's position below the surface of water = 40 meters + 13 meters

Michelle's position below the surface of water = 53 meter below water level

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-178 = -5x +4(-4x-13)

Answers

Answer: To solve for x, you can first simplify the right side of the equation by distributing the negative 4x:

-178 = -5x + (-16x - 52)

Next, combine like terms on the right side:

-178 = -21x - 52

Then add 52 to both sides:

-126 = -21x

Finally, divide both sides by -21 to solve for x:

x = 6

Step-by-step explanation:

Which number is between pie 21 and 3 Irrational over 2

Answers

33.72 is the number between pie 21 and 3 Irrational over 2.

What is Number system?

A number system is defined as a system of writing to express numbers.

We have to find the number between pie 21 and 3 Irrational over 2

The value of pie 21 is 65.94

3/2 is the other irrational number.

The value of 3/2 is 1.5

The number between 65.94 and 1.5 is

65.94+1.5/2

67.44/2

33.72

Hence, 33.72 is the number between pie 21 and 3 Irrational over 2.

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In a 3 out of n system, in which each component has probability 0. 9 of functioning, what is the smallest value of n needed so that the probability that the system functions is at least 0. 90?

Answers

The smallest value of n needed so that the probability that the system functions is at least 0.90 is 12. Probability is a measure of the likelihood of an event occurring. In a mathematical sense, probability is a value between 0 and 1 that represents the chance of a particular event happening.

In a 3 out of n system, the probability that the system functions is given by the formula:

P(function) = [tex]1 - (1 - p)^3 * (1 - (1 - p)^(^n^ - ^3^))[/tex]

where p is the probability that each component functions (in this case, 0.9) and n is the total number of components.

To find the smallest value of n that satisfies the condition P(function) ≥ 0.9, we can rearrange the formula to:

n ≥ 3 + log(1 - 0.9) / log(1 - 0.9)

By solving this equation, we find that the smallest value of n that satisfies the condition is n ≥ 12.

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Is X² and 2x like terms?

Answers

No, X² and 2x are not like terms. Like terms are terms that have the same variables and exponents, but different coefficients. X² and 2x have the same variable (x) but different exponents (2 and 1, respectively).

Like terms are terms that have the same variables and exponents, but different coefficients. X² and 2x are not like terms because they have the same variable (x) but different exponents (2 and 1, respectively). When two terms have the same variable and exponent, they are considered like terms. For example, 3x² and 4x² are like terms because they have the same variable (x) and exponent (2). However, if the terms have different variables or different exponents, they are not like terms. For example, X² and 2y are not like terms because they have different variables (x and y). Similarly, 2x and x² are not like terms because they have different exponents (1 and 2, respectively). To sum up, like terms must have the same variables and exponents in order to be considered as such.

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I need the work and the answer to the problem

Answers

Answer:

3.7 L

Step-by-step explanation:

Answer is 3.785 L.

Step by step

Formula
for an approximate result, divide the quarts by 1.057

4 ÷ 1.057 = 3.785
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