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Which statement is true regarding the graphed functions?f(0) = 2 and g(–2) = 0
f(0) = 4 and g(–2) = 4
f(2) = 0 and g(–2) = 0
f(–2) = 0 and g(–2) = 0
Which statement is true regarding the graphed functions? f(0) = - 1

Answers

Answer 1
Answer:

let's analyze each case to determine the solution

case 1) f(0) = 2 and g(–2) = 0

For x=0-----> find the value of f(0) in the graph-----> f(0)=4

For x=-2-----> find the value of g(-2) in the graph-----> g(-2)=0

therefore

the statement of the case 1) is false

case 2) f(0) = 4 and g(–2) = 4

For x=0-----> find the value of f(0) in the graph-----> f(0)=4

For x=-2-----> find the value of g(-2) in the graph-----> g(-2)=0

therefore

the statement of the case 2) is false

case 3) f(2) = 0 and g(–2) = 0

For x=2-----> find the value of f(2) in the graph-----> f(2)=0

For x=-2-----> find the value of g(-2) in the graph-----> g(-2)=0

therefore

the statement of the case 3) is true

case 4) f(–2) = 0 and g(–2) = 0

For x=-2-----> find the value of f(-2) in the graph-----> f(-2) is greater than 12

For x=-2-----> find the value of g(-2) in the graph-----> g(-2)=0

therefore

the statement of the case 4) is false

therefore

the answer is

f(2) = 0 and g(–2) = 0-------> this statement is true
Answer 2
Answer:

The correct option is \boxed{\left(c\right)f\left(2\right)=0{\text{ and }}g\left({-2}\right)=0}.

Further explanation:

Consider a function f\left(x\right) as y.

\boxed{f\left(x\right)=y}                                                     ...... (1)

Consider the function g\left(x\right) as z.

\boxed{g\left(x\right)=z}                                                   ...... (2)

Substitute 0 for x in equation (1) to obtain the value of f\left(0\right) and also the value of f\left(0\right) can be obtained from the graph by finding the value of y at x=0.

\boxed{f\left(0\right)=4}

Substitute 2 for x in equation (1) to obtain the value of f\left(2\right) and also the value of f(2) can be obtained from the graph by finding the value of y at x=2.

\boxed{f\left(2\right)=0}

Substitute -2 for x in equation (2) to obtain the value of g(-2) and also, the value of g(-2) can be obtained from the graph by finding the value of z at x=-2.

\boxed{g\left({-2}\right)=0}

Now check the option that is satisfied by the obtained value.

In the option (a) the value of f(0) is 2 which is not equal to the obtained value so this option is not correct.

In the option (b) the value of f(0) is 4 which is not equal to the obtained value so this option is not correct.

In the option (c) the value of f(2) is 0 which is equal to the obtained value and the value of g(-2) is 0 which is also equal to the obtained value so this option is correct.

In the option (d), the value of f(-2) is 0 but from the graph it can be observed that the value of f(-2) is greater than 12, so this option is not correct.

Learn more:

1. Problem on Function brainly.com/question/1691598

2. How to solve Function brainly.com/question/1632445

Answer details:

Grade: High school

Subject: Mathematics

Chapter: Function

Keywords:

Graphed function, f(0), f(2),g(0), f(x), g(x), intercept, intersection, axis, vertical, horizontal, lines, parabola function.

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HELPPPPPPPPPPPPPPPPPPPPPPPP

(/25) 11111111.11111111.11111111.10000000 dotted decimal subnet mask equivalent: ________________________________ number of subnets? ________________, number of hosts? ________________ (/26) 11111111.11111111.11111111.11000000 dotted decimal subnet mask equivalent: ________________________________ number of subnets? ________________, number of hosts? ________________ (/27) 11111111.11111111.11111111.11100000 dotted decimal subnet mask equivalent: ________________________________ number of subnets? ________________ number of hosts? ________________ (/28) 11111111.11111111.11111111.11110000 dotted decimal subnet mask equivalent: ________________________________ number of subnets? ________________ number of hosts? _________________ (/29) 11111111.11111111.11111111.11111000 dotted decimal subnet mask equivalent: ____

Answers

Count the number of 1 bits after the last decimal point. Call this number n.

There will be 2^n subnets and 2^(8-n) - 2 hosts per subnet. (You can mutilply the number of subnets by the number of hosts per subnet to find the total number of hosts.)

/25: 255.255.255.128, 2 subnets, 126 hosts per subnet

/26: 255.255.255.192, 4 subnets, 62 hosts per subnet

/27: 255.255.255.224, 8 subnets, 30 hosts per subnet

/28: 255.255.255.240, 16 subnets, 14 hosts per subnet

/29: 255.255.255.248, 32 subnets, 6 hosts per subnet

Final answer:

This answer explains subnet mask equivalents and calculates the number of subnets and hosts for different subnet mask values.

Explanation:

Subnet Mask Equivalents and Number of Subnets and Hosts

1. (/25) 11111111.11111111.11111111.10000000 dotted decimal subnet mask equivalent:

Subnet mask equivalent: 255.255.255.128, Number of subnets: 2, Number of hosts: 126

2. (/26) 11111111.11111111.11111111.11000000 dotted decimal subnet mask equivalent:

Subnet mask equivalent: 255.255.255.192, Number of subnets: 4, Number of hosts: 62

3. (/27) 11111111.11111111.11111111.11100000 dotted decimal subnet mask equivalent:

Subnet mask equivalent: 255.255.255.224, Number of subnets: 8, Number of hosts: 30

4. (/28) 11111111.11111111.11111111.11110000 dotted decimal subnet mask equivalent:

Subnet mask equivalent: 255.255.255.240, Number of subnets: 16, Number of hosts: 14

5. (/29) 11111111.11111111.11111111.11111000 dotted decimal subnet mask equivalent:

Subnet mask equivalent: 255.255.255.248

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Which best describes vibration?the distance traveled per unit in time
the action of moving back and forth quickly and steadily
the distance between one compression and the compression next to it
the action of moving through a material or substance

Answers

Answer:

the action of moving back and forth quickly and steadily

Explanation:

hopes this helps :D

Please show work with answer

Answers

14.

∠A ≅ ∠T . . . . given

AX ≅ TX . . . . given

∠AXM ≅ ∠TXH . . . . vertical angles are congruent

ΔAXM ≅ ΔTXH . . . . ASA theorem

MX ≅ HX . . . . CPCTC

___

15.

The acronyms that invoke theorems based on two or three sides being congruent are inapplicable in this case.

SSS

SAS

Grayson bought snacks for his teams practice. He bought a bag of popcorn for $3.50 and a five pack of juice bottles. The total cost before tax was $11.05. Right and solve an equation which can be used to determine J, how much each bottle of juice cost.

Answers

The each bottle of juice cost $ 7.55  before tax .

What is arithmetic?

Arithmetic is the branch of mathematics that deals with the study of numbers using various operations on them. Basic operations of math are addition, subtraction, multiplication and division. These operations are denoted by the given symbols.

Given:

Grayson bought  bag of popcorn (P)= $3.50

Five pack of juice bottles.

The total cost before tax was $11.05.

According to given question we have

Let the cost of the juice bottles be x.

P+ x= $11.05.

$3.50+x=$11.05

x=$11.05-$3.50

x=$ 7.55

Therefore, the each bottle of juice cost $ 7.55  before tax .

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Final answer:

The question is about finding the cost of each bottle of juice. The cost of the juices was found by subtracting the cost of popcorn from the total amount. Each bottle of juice cost $1.51.

Explanation:

To solve this problem, we need to first determine how much was spent on the juice. We know that Grayson spent $11.05 in total and that the popcorn cost $3.50. By subtracting the cost of the popcorn from the total spent, we will find out how much Grayson spent on the juice.

Step 1: Subtract the cost of the popcorn from the total amount spent: $11.05 - $3.50 = $7.55. This is how much was spent on the juice bottles.

Step 2: We know that there are five juice bottles in the pack. To find out the cost of each juice bottle (J), we divide the total cost of the juice by the number of bottles in the pack: $7.55 / 5 = $1.51.

So, the equation which determines J, the cost of each juice bottle, is $3.50 + 5J = $11.05. Solving this equation gives J = $1.51.

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Using division to determine which of the following numbers are factors of 351
2
3
5
7
35

so which are factors and which are not​

Answers

Answer:

Factors:

1, 5, 7, 35

Non-Factors:

2, 3

Step-by-step explanation:

Can anyone please help me under this and what I'm supposed to do. Thank you in advance

Answers

Answer:

n = 31

Explanation:

Solve the equation by rewriting in exponential form using the definition of logarithm and simplifying. In other words, solve for n.
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