Write a direct variation equation, y = k x , that satisfies the ordered pairs in each table. See Example 1.

Question

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Answer 1

Textbook Question

Chapter E, Problem 1ES

Write a direct variation equation, $y = k x$ , that satisfies the ordered pairs in each table. See Example 1.

Chapter E, Problem 1ES, Write a direct variation equation, y=kx, that satisfies the ordered pairs in each table. See Example

Expert Solution & Answer

To determine

To write a direct variation equation for the ordered pairs given in the table below:

x	0	6	10
y	0	3	5

Answer to Problem 1ES

$y=12x$ .

Explanation of Solution

Given Information:

The table is given below:

x	0	6	10
y	0	3	5

Formula used:

A direct variation equation is given by $y=kx$ , where k is the constant.

Calculation:

A direct variation equation is $y=kx$ .

Substitute the ordered pair $(6,3)$ in the above equation, to get,

$3=k(6)k=36=12$

Hence, the required direct variation equation is $y=12x$ .

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A factorization A = PDP 1 is not unique. For A= 7 2 -4 1 1 1 5 0 2 1 one factorization is P = D= and P-1 30 = Use this information with D₁ = to find a matrix P₁ such that - -1 -2 0 3 1 - - 1 05 A-P,D,P P1 (Type an integer or simplified fraction for each matrix element.)

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Answer 2

Textbook Question

Chapter E, Problem 1ES

Write a direct variation equation, $y = k x$ , that satisfies the ordered pairs in each table. See Example 1.

Chapter E, Problem 1ES, Write a direct variation equation, y=kx, that satisfies the ordered pairs in each table. See Example

Expert Solution & Answer

To determine

To write a direct variation equation for the ordered pairs given in the table below:

x	0	6	10
y	0	3	5

Answer to Problem 1ES

$y=12x$ .

Explanation of Solution

Given Information:

The table is given below:

x	0	6	10
y	0	3	5

Formula used:

A direct variation equation is given by $y=kx$ , where k is the constant.

Calculation:

A direct variation equation is $y=kx$ .

Substitute the ordered pair $(6,3)$ in the above equation, to get,

$3=k(6)k=36=12$

Hence, the required direct variation equation is $y=12x$ .

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Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 3

Textbook Question

Chapter E, Problem 1ES

Write a direct variation equation, $y = k x$ , that satisfies the ordered pairs in each table. See Example 1.

Chapter E, Problem 1ES, Write a direct variation equation, y=kx, that satisfies the ordered pairs in each table. See Example

Expert Solution & Answer

To determine

To write a direct variation equation for the ordered pairs given in the table below:

x	0	6	10
y	0	3	5

Answer to Problem 1ES

$y=12x$ .

Explanation of Solution

Given Information:

The table is given below:

x	0	6	10
y	0	3	5

Formula used:

A direct variation equation is given by $y=kx$ , where k is the constant.

Calculation:

A direct variation equation is $y=kx$ .

Substitute the ordered pair $(6,3)$ in the above equation, to get,

$3=k(6)k=36=12$

Hence, the required direct variation equation is $y=12x$ .

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Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 4

Textbook Question

Chapter E, Problem 1ES

Write a direct variation equation, $y = k x$ , that satisfies the ordered pairs in each table. See Example 1.

Chapter E, Problem 1ES, Write a direct variation equation, y=kx, that satisfies the ordered pairs in each table. See Example

Expert Solution & Answer

To determine

To write a direct variation equation for the ordered pairs given in the table below:

x	0	6	10
y	0	3	5

Answer to Problem 1ES

$y=12x$ .

Explanation of Solution

Given Information:

The table is given below:

x	0	6	10
y	0	3	5

Formula used:

A direct variation equation is given by $y=kx$ , where k is the constant.

Calculation:

A direct variation equation is $y=kx$ .

Substitute the ordered pair $(6,3)$ in the above equation, to get,

$3=k(6)k=36=12$

Hence, the required direct variation equation is $y=12x$ .

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Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 5

Textbook Question

Answer 6

Textbook Question

Answer 7

Expert Solution & Answer

To determine

To write a direct variation equation for the ordered pairs given in the table below:

x	0	6	10
y	0	3	5

Answer to Problem 1ES

$y=12x$ .

Explanation of Solution

Given Information:

The table is given below:

x	0	6	10
y	0	3	5

Formula used:

A direct variation equation is given by $y=kx$ , where k is the constant.

Calculation:

A direct variation equation is $y=kx$ .

Substitute the ordered pair $(6,3)$ in the above equation, to get,

$3=k(6)k=36=12$

Hence, the required direct variation equation is $y=12x$ .

Answer 8

Expert Solution & Answer

To determine

To write a direct variation equation for the ordered pairs given in the table below:

x	0	6	10
y	0	3	5

Answer to Problem 1ES

$y=12x$ .

Explanation of Solution

Given Information:

The table is given below:

x	0	6	10
y	0	3	5

Formula used:

A direct variation equation is given by $y=kx$ , where k is the constant.

Calculation:

A direct variation equation is $y=kx$ .

Substitute the ordered pair $(6,3)$ in the above equation, to get,

$3=k(6)k=36=12$

Hence, the required direct variation equation is $y=12x$ .

Answer 9

Expert Solution & Answer

Answer 10

Expert Solution & Answer

Answer 11

To determine

To write a direct variation equation for the ordered pairs given in the table below:

x	0	6	10
y	0	3	5

Answer 12

Answer to Problem 1ES

$y=12x$ .

Answer 13

Explanation of Solution

Given Information:

The table is given below:

x	0	6	10
y	0	3	5

Formula used:

A direct variation equation is given by $y=kx$ , where k is the constant.

Calculation:

A direct variation equation is $y=kx$ .

Substitute the ordered pair $(6,3)$ in the above equation, to get,

$3=k(6)k=36=12$

Hence, the required direct variation equation is $y=12x$ .

Answer 14

Write a direct variation equation, y = k x , that satisfies the ordered pairs in each table. See Example 1.

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Answer to Problem 1ES

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Chapter E Solutions