If f(x) = x2 and g(x) = 3x + 1, then g(f(2))= ?

Answers

Answer 1
Answer:

Answer:

13

Step-by-step explanation:

f(2) = 2² = 4

g(4) = 3(4) + 1 which is 13


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What is the formula for the area of a rectangle?

Answers

The formula for the area of a rectangle is multiply length x width.

Answer:

LENGTH TIMES WIDTH TIMES HEIGHT

Step-by-step explanation:

Evaluate the related series,of each sequence

-9,-16,-23,-30,-37,-44

Answers

I think its just that the series decreases by 7 from n-1 to n

The perimeter of a rectangle is 38 inches. If the length of the rectangle is 14 inches, which equation could be used to find the width, x?

Answers

Perimeter, P = 2*(L + W)

Length, L = 14, Width = x

 P = 2*(L + W)

38 = 2*(14 + x).

2*(14 + x) = 38,  is the equation used to find x.

Let's go ahead and solve for x, though the question did not ask us to solve it. 

 14 + x = 38/2

  14 + x = 19

       x = 19 - 14

        x = 5

Width is 5 inches.

Answer:        x = 19 - 14

so 5 inch

Step-by-step explanation:

Which of the following would NOT be an example of a long-term goal?a. lose 30 pounds in eight months
b. run a marathon in two years
c. run a 5k in three weeks
d. qualify for a triathlon in one year

Answers

Answering the question, run a 5k in three weeks would not be an example of a long-term goal. This implies the correct answer is c.

A Three weeks goal is too short to be considered a long term goal. A long term can be defined as a goal that set for individuals to achieve in a period of 3 to 5 years.

Further Explantion

Therefore, to run a 5k in three weeks will be considered a short-term goal and short-term goal is a goal that can be accomplished in a matter of few days.

In other words, you can achieve a short term goal very quickly but it will take you a longer period to achieve a long-term goal.

Some examples of long-term goal include

  • Lose 30 pounds in eight months
  • Run a marathon in two years
  • Run a 5k in three weeks
  • qualify for a triathlon in one year
  • To reduce your cholesterol level
  • To live a healthy to enjoy a long life
  • To get a bachelor’s degree
  • To learn to speak other languages
  • To purchase a home

Some of the examples of short-term goal include

  • Buying yourself a new phones
  • Washing your dishes
  • To learn new skills
  • To learn how to manage your time properly
  • To complete your project on time

LEARN MORE:

KEYWORDS:

  • long-term goal
  • short-term goal
  • goal
  • three weeks
  • one year

The correct option is (c) run a 5k in three weeks.

Further explanation:

The long-term goal is a goal that an individual wants to accomplish in a long period of time. A long term is a goal that an organization or individual wants to accomplish or achieve in the future. If an individual set a goal to run 5k in three weeks then it would be considered as a short-term goal because three weeks is a short period of time.  

LONG-TERM GOAL AND SHORT-TERM GOALS

Goals are divided into two categories: long-term goal and short-term goal. A long-term goal is something that an individual wants to do in a long period of time or in the future while short-term goals are those goals which an individual wants to achieve in a short period that is in a week or month. A short-term goal can be achieved within 12 months. Every goal has some criteria, which are as follow:

  1. Have specific goal
  2. Goal must be measurable
  3. Don’t be negative
  4. Be realistic
  5. Reachable
  6. Be flexible

Learn more:

1. How is the planning step done in the education process?

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2. The goal of a command economy is to

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Answer details:

Grade: High School

Subject: Social Studies

Topic: Types of Goals

Keywords: goal, long-term, short-term, measurable, realistic, flexible, organization,  

Rationalise:
(1)              4/(2+root3+root7)
(2)              4/(2root3+root5)

Answers

(4)/(2+\sqrt3+\sqrt7)\cdot(2-(\sqrt3+\sqrt7))/(2-(\sqrt3+\sqrt7))=(8-4\sqrt3-4\sqrt7)/(2^2-(\sqrt3+\sqrt7)^2)=(8-4\sqrt3-4\sqrt7)/(4-3-2√(3\cdot7)-7)\n\n=(8-4\sqrt3-4\sqrt7)/(-6-2√(21))=(-2(2\sqrt3+2\sqrt7-4))/(-2(3+√(21)))=(2\sqrt3+2\sqrt7-4)/(3+√(21))\cdot(3-√(21))/(3-√(21))\n\n=(6\sqrt3-2√(63)+6\sqrt7-2√(147)-12+4√(21))/(3^2-(√(21))^2)=(6\sqrt3-2√(9\cdot7)+6\sqrt7-2√(49\cdot3)-12+4√(21))/(9-21)

=(6\sqrt3-6\sqrt7+6\sqrt7-14\sqrt3-12+4√(21))/(-12)=(-8\sqrt3+4√(21)-12)/(-12)=(-4(2\sqrt3-√(21)+3))/(-12)\n\n=(2\sqrt3-√(21)+3)/(3)

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

(4)/(2\sqrt3+\sqrt5)\cdot(2\sqrt3-\sqrt5)/(2\sqrt3-\sqrt5)=(8\sqrt3-4\sqrt5)/((2\sqrt3)^2-(\sqrt5)^2)=(8\sqrt3-4\sqrt5)/(4\cdot3-5)=(8\sqrt3-4\sqrt5)/(12-5)\n\n=(8\sqrt3-4\sqrt5)/(7)
(1) (4)/(2+√(3) +√(7)) \n \n or, (4)/(2+√(3) +√(7)) * (2 - √(3) -√(7))/(2-√(3)-√(7)) \n \n => \frac{ \sqrt[2]{3} - √(21)+3}{3} \n \n \n (2) \frac{4}{\sqrt[2]{3} + √(5)} \n \n or, \frac{4}{\sqrt[2]{3} + √(5)} * \frac{\sqrt[2]{3}-√(5)}{\sqrt[2]{3}-√(5)} \n \n => \frac{\sqrt[8]{3}-\sqrt[4]{5}}{7}

Find the perimeter and area of a rectangle whose length is (x + 1) and whose width is (x - 3). Express your answer in terms of x. With explanation if you can plz and thx​

Answers

Answer:

Perimeter=2L+2w

P=2(x+1)+2(x-3)

P=2x+2+2x-6

P=4x-4

Area=Lxw

A=(x+1)x(x-3)

A=x^2-3x+x-3

A=x^2-2x-3

Step-by-step explanation:

I don't have one :v

Final answer:

The perimeter of the rectangle is 4x - 4 and the area is x^2 - 2x - 3.

Explanation:

The perimeter of a rectangle is calculated by the formula 2*(Length + Width). Hence, the perimeter for the rectangle in question will be 2*((x + 1) + (x - 3)) = 2*(2x - 2) = 4x - 4.

The area of a rectangle is calculated by the formula Length * Width. Therefore, the area for the rectangle equals (x + 1) * (x - 3) = x^2 - 3x + x - 3 = x^2 - 2x - 3.

Learn more about Rectangle Area and Perimeter here:

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