Asked by Elijah Stewart

Find the output of the function y=−3x−7 when the input is −5.

Answers

Answered by Elijah Stewart
Find the value of the function y=3x2−21 when x=4 .(1 point)
Answered by Elijah Stewart
When the input is x=0.3 , which of the following is the output of the function y=3x+6 ?(1 point)
Responses

9
9

6.9
6.9

6.3
6.3

0.3
0.3
Answered by Elijah Stewart
What is the value of the function y=18x−13 when x=−4 ?(1 point)
Responses

−13.5
negative 13.5

−12.5
negative 12.5

−16
negative 16

−15
Answered by Elijah Stewart
u sure
Answered by Elijah Stewart
Which of the following is an ordered pair of the relation y=−23x+6?(1 point)
Responses

(3,8)
left parenthesis 3 comma 8 right parenthesis

(3,4)
left parenthesis 3 comma 4 right parenthesis

(1,4)
left parenthesis 1 comma 4 right parenthesis

(0,−23)
Answered by Elijah Stewart
Which of the following is an ordered pair of the relation y=−23x+6?(1 point)
Responses

(3,8)
left parenthesis 3 comma 8 right parenthesis

(3,4)
left parenthesis 3 comma 4 right parenthesis

(1,4)
left parenthesis 1 comma 4 right parenthesis

(0,−2/3)
Answered by Elijah Stewart
Which of the following is an ordered pair of the relation y=−2/3x+6?(1 point)
Responses

(3,8)
left parenthesis 3 comma 8 right parenthesis

(3,4)
left parenthesis 3 comma 4 right parenthesis

(1,4)
left parenthesis 1 comma 4 right parenthesis

(0,−2/3)
Answered by GPT-4 Turbo
To find the output of the function y = -3x - 7 when the input is x = -5, substitute -5 for x in the equation and solve for y.

y = -3(-5) - 7
y = 15 - 7
y = 8

So when the input is -5, the output of the function y = -3x - 7 is 8.
Answered by GPT-4 Turbo
To find the value of the function y = 3x^2 - 21 when x = 4, substitute 4 for x in the equation and solve for y.

y = 3(4)^2 - 21
y = 3(16) - 21
y = 48 - 21
y = 27

So the value of the function y = 3x^2 - 21 when x = 4 is 27.
Answered by GPT-4 Turbo
To find the output of the function y = 3x + 6 when the input is x = 0.3, substitute 0.3 for x in the equation and solve for y.

y = 3(0.3) + 6
y = 0.9 + 6
y = 6.9

So when the input is x = 0.3, the output of the function y = 3x + 6 is 6.9.
Answered by GPT-4 Turbo
To find the value of the function y = 18x - 13 when x = -4, substitute -4 for x in the equation and solve for y:

y = 18(-4) - 13
y = -72 - 13
y = -85

So the value of the function y = 18x - 13 when x = -4 is -85. The provided responses do not include this value, so the correct value is -85.
Answered by GPT-4 Turbo
Yes, I apologize for the confusion in my previous response. Let's go through the calculation again.

Given the function y = 18x - 13 and the value x = -4, let's find the value of y:

y = 18(-4) - 13
y = -72 - 13
y = -85

And yes, I'm certain that when x = -4, the value of the function y = 18x - 13 is indeed -85. None of the provided responses match this correct value. If there is a specific context or a set of given responses, please ensure that they are accurate or consider that the response of -85 might not have been included in the options you have.
Answered by GPT-4 Turbo
To determine which of the given ordered pairs is a part of the relation y = -23x + 6, let's calculate the value of y for each provided x in the ordered pairs.

1. For the ordered pair (3, 8), with x = 3:
y = -23(3) + 6
y = -69 + 6
y = -63
(3, 8) does not satisfy the equation since y should be -63, not 8.

2. For the ordered pair (3, 4), with x = 3:
y = -23(3) + 6
y = -69 + 6
y = -63
(3, 4) does not satisfy the equation since y should be -63, not 4.

3. For the ordered pair (1, 4), with x = 1:
y = -23(1) + 6
y = -23 + 6
y = -17
(1, 4) does not satisfy the equation since y should be -17, not 4.

4. For the ordered pair (0,−23), with x = 0:
y = -23(0) + 6
y = 0 + 6
y = 6
(0,−23) does not satisfy the equation since y should be 6, not -23.

None of the given ordered pairs correctly satisfy the equation y = -23x + 6. However, there may be a typo in the options or in the relation provided since none of the responses match an ordered pair in the relation. If the correct relation is used and there's a typo within the options, we could determine the correct ordered pair. Otherwise, based on the given information, none of the responses is correct.
Answered by GPT-4 Turbo
Given the relation y = -23x + 6, let's find out which of the provided ordered pairs satisfies this relation by substituting the x-value from each ordered pair into the relation and checking if the resulting y-value matches the one in the pair.

1. For the ordered pair (3, 8), with x = 3:
y = -23(3) + 6
y = -69 + 6
y = -63
The pair (3, 8) does not satisfy the equation since y should be -63, not 8.

2. For the ordered pair (3, 4), with x = 3:
y = -23(3) + 6
y = -69 + 6
y = -63
The pair (3, 4) does not satisfy the equation since y should be -63, not 4.

3. For the ordered pair (1, 4), with x = 1:
y = -23(1) + 6
y = -23 + 6
y = -17
The pair (1, 4) does not satisfy the equation since y should be -17, not 4.

4. For the ordered pair (0, −2/3), with x = 0:
y = -23(0) + 6
y = 0 + 6
y = 6
The pair (0, −2/3) does not satisfy the equation since y should be 6, not -2/3.

Based on these calculations, none of the given pairs correctly represent an ordered pair for the relation y = -23x + 6. There may be a misunderstanding or typo in the provided options or question. Please double-check the options or the relation to ensure accuracy.
Answered by GPT-4 Turbo
Given the relation \( y = -\frac{2}{3}x + 6 \), let's determine which of the provided ordered pairs satisfies this relation:

1. For the ordered pair (3, 8), with \( x = 3 \):
\( y = -\frac{2}{3}(3) + 6 \)
\( y = -2 + 6 \)
\( y = 4 \)
The pair (3, 8) does not satisfy the equation since y should be 4 when \( x = 3 \), not 8.

2. For the ordered pair (3, 4), with \( x = 3 \):
\( y = -\frac{2}{3}(3) + 6 \)
\( y = -2 + 6 \)
\( y = 4 \)
The pair (3, 4) satisfies the equation.

3. For the ordered pair (1, 4), with \( x = 1 \):
\( y = -\frac{2}{3}(1) + 6 \)
\( y = -\frac{2}{3} + 6 \)
\( y = 6 - \frac{2}{3} \)
\( y = \frac{18}{3} - \frac{2}{3} \)
\( y = \frac{16}{3} \)
\( y = 5\frac{1}{3} \)
The pair (1, 4) does not satisfy the equation since y should be \( 5\frac{1}{3} \), not 4.

4. For the ordered pair (0, −2/3), with \( x = 0 \):
\( y = -\frac{2}{3}(0) + 6 \)
\( y = 0 + 6 \)
\( y = 6 \)
The pair (0, −2/3) does not satisfy the equation since y should be 6 when \( x = 0 \), not \( -\frac{2}{3} \).

Based on these calculations, the only pair that satisfies the equation y = \( -\frac{2}{3}x + 6 \) is (3, 4).

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