Is (10, 10) a solution to the inequality y ≤ 9x + 6?

Question

yes or no

Answer 1

To determine if (10, 10) is a solution to the inequality \( y \leq 9x + 6 \), we can substitute \( x = 10 \) and \( y = 10 \) into the inequality and check if it holds true.

First, calculate \( 9x + 6 \) when \( x = 10 \):

\[ 9(10) + 6 = 90 + 6 = 96 \]

Next, check if \( 10 \leq 96 \):

\[ 10 \leq 96 \quad \text{(True)} \]

Since the statement is true, we conclude that (10, 10) is indeed a solution to the inequality.

So, the answer is yes.

Answer 2

Does(1, 2)maketheinequality3x + 6y ≥ 15true?

yes or no

Answer 3

To determine if (1, 2) makes the inequality \( 3x + 6y \geq 15 \) true, substitute \( x = 1 \) and \( y = 2 \) into the inequality.

Calculating \( 3x + 6y \):

\[ 3(1) + 6(2) = 3 + 12 = 15 \]

Now, check if \( 15 \geq 15 \):

\[ 15 \geq 15 \quad \text{(True)} \]

Since the statement is true, we conclude that (1, 2) makes the inequality true.

So, the answer is yes.

Answer 4

Doesthepoint(2, 10)satisfytheinequalityy ≤ 2x + 4?

yes or no

Answer 5

To determine if the point (2, 10) satisfies the inequality \( y \leq 2x + 4 \), we will substitute \( x = 2 \) and \( y = 10 \) into the inequality.

First, calculate \( 2x + 4 \) for \( x = 2 \):

\[ 2(2) + 4 = 4 + 4 = 8 \]

Next, check if \( 10 \leq 8 \):

\[ 10 \leq 8 \quad \text{(False)} \]

Since this statement is false, the point (2, 10) does not satisfy the inequality.

So, the answer is no.

Answer 6

Is(2, 2)asolutiontotheinequality5x + 3y < 18?

yes or no

Answer 7

To determine if (2, 2) is a solution to the inequality \( 5x + 3y < 18 \), we will substitute \( x = 2 \) and \( y = 2 \) into the inequality.

First, calculate \( 5x + 3y \):

\[ 5(2) + 3(2) = 10 + 6 = 16 \]

Now, check if \( 16 < 18 \):

\[ 16 < 18 \quad \text{(True)} \]

Since the statement is true, we conclude that (2, 2) is indeed a solution to the inequality.

So, the answer is yes.

Answer 8

Does(9, 2)maketheinequalityy < 2x + 7true?

yes or no

Answer 9

To determine if the point (9, 2) makes the inequality \( y < 2x + 7 \) true, we substitute \( x = 9 \) and \( y = 2 \) into the inequality.

First, calculate \( 2x + 7 \):

\[ 2(9) + 7 = 18 + 7 = 25 \]

Now, check if \( 2 < 25 \):

\[ 2 < 25 \quad \text{(True)} \]

Since this statement is true, we conclude that (9, 2) does make the inequality true.

So, the answer is yes.

Answer 10

Doesthepoint(1, 3)satisfytheinequalityx + 6y > 20?

yes or no

Answer 11

To determine if the point (1, 3) satisfies the inequality \( x + 6y > 20 \), we will substitute \( x = 1 \) and \( y = 3 \) into the inequality.

First, calculate \( x + 6y \):

\[ 1 + 6(3) = 1 + 18 = 19 \]

Now, check if \( 19 > 20 \):

\[ 19 > 20 \quad \text{(False)} \]

Since this statement is false, the point (1, 3) does not satisfy the inequality.

So, the answer is no.

Answer 12

Is(1, 4)asolutiontotheinequalityy ≥ 3x + 1?

yes orno

Answer 13

To determine if the point (1, 4) is a solution to the inequality \( y \geq 3x + 1 \), we will substitute \( x = 1 \) and \( y = 4 \) into the inequality.

First, calculate \( 3x + 1 \):

\[ 3(1) + 1 = 3 + 1 = 4 \]

Now, check if \( 4 \geq 4 \):

\[ 4 \geq 4 \quad \text{(True)} \]

Since this statement is true, we conclude that (1, 4) is indeed a solution to the inequality.

So, the answer is yes.

Answer 14

Does(2, 4)maketheinequality3x + 3y > 20true?

yesor no

Answer 15

To determine if the point (2, 4) makes the inequality \( 3x + 3y > 20 \) true, we will substitute \( x = 2 \) and \( y = 4 \) into the inequality.

First, calculate \( 3x + 3y \):

\[ 3(2) + 3(4) = 6 + 12 = 18 \]

Now, check if \( 18 > 20 \):

\[ 18 > 20 \quad \text{(False)} \]

Since this statement is false, the point (2, 4) does not make the inequality true.

So, the answer is no.

Answer 16

Does(1, 5)maketheinequalityy ≥ 2x + 3true?

yes or no

Answer 17

To determine if the point (1, 5) makes the inequality \( y \geq 2x + 3 \) true, we will substitute \( x = 1 \) and \( y = 5 \) into the inequality.

First, calculate \( 2x + 3 \):

\[ 2(1) + 3 = 2 + 3 = 5 \]

Now, check if \( 5 \geq 5 \):

\[ 5 \geq 5 \quad \text{(True)} \]

Since this statement is true, we conclude that (1, 5) does make the inequality true.

So, the answer is yes.

Answer 18

Is(7, 8)asolutiontotheinequality11x − 11y ≥ 4?

yes or no

Answer 19

To determine if the point (7, 8) is a solution to the inequality \( 11x - 11y \geq 4 \), we will substitute \( x = 7 \) and \( y = 8 \) into the inequality.

First, calculate \( 11x - 11y \):

\[ 11(7) - 11(8) = 77 - 88 = -11 \]

Now, check if \( -11 \geq 4 \):

\[ -11 \geq 4 \quad \text{(False)} \]

Since this statement is false, we conclude that (7, 8) is not a solution to the inequality.

So, the answer is no.

Answer 20

Doesthepoint(3, 10)satisfytheinequality9x + 11y > 8?

Answer 21

To determine if the point (3, 10) satisfies the inequality \( 9x + 11y > 8 \), we will substitute \( x = 3 \) and \( y = 10 \) into the inequality.

First, calculate \( 9x + 11y \):

\[ 9(3) + 11(10) = 27 + 110 = 137 \]

Now, check if \( 137 > 8 \):

\[ 137 > 8 \quad \text{(True)} \]

Since this statement is true, we conclude that the point (3, 10) does satisfy the inequality.

So, the answer is yes.

Answer 22

Does(–9, 7)maketheinequalityx > –9true?

Answer 23

To determine if the point \((-9, 7)\) satisfies the inequality \(x > -9\), we only need to consider the \(x\)-coordinate.

The \(x\)-coordinate of the point is \(-9\). Now we check the inequality:

\[ -9 > -9 \quad \text{(False)} \]

Since this statement is false, the point \((-9, 7)\) does not satisfy the inequality.

So, the answer is no.

Answer 24

Doesthepoint(1, 9)satisfytheinequalityy > x + 8?

Answer 25

To determine if the point (1, 9) satisfies the inequality \( y > x + 8 \), we will substitute \( x = 1 \) and \( y = 9 \) into the inequality.

First, calculate \( x + 8 \):

\[ 1 + 8 = 9 \]

Now, check if \( 9 > 9 \):

\[ 9 > 9 \quad \text{(False)} \]

Since this statement is false, the point (1, 9) does not satisfy the inequality.

So, the answer is no.

Answer 26

Is(–4, –4)asolutiontotheinequality5x − 6y < 4?

Answer 27

To determine if the point \((-4, -4)\) is a solution to the inequality \(5x - 6y < 4\), we will substitute \(x = -4\) and \(y = -4\) into the inequality.

First, calculate \(5x - 6y\):

\[ 5(-4) - 6(-4) = -20 + 24 = 4 \]

Now, check if \(4 < 4\):

\[ 4 < 4 \quad \text{(False)} \]

Since this statement is false, we conclude that \((-4, -4)\) is not a solution to the inequality.

So, the answer is no.

Answer 28

Does(1, 7)maketheinequality4x + y ≥ 15true?

Answer 29

To determine if the point (1, 7) makes the inequality \( 4x + y \geq 15 \) true, we will substitute \( x = 1 \) and \( y = 7 \) into the inequality.

First, calculate \( 4x + y \):

\[ 4(1) + 7 = 4 + 7 = 11 \]

Now, check if \( 11 \geq 15 \):

\[ 11 \geq 15 \quad \text{(False)} \]

Since this statement is false, we conclude that (1, 7) does not make the inequality true.

So, the answer is no.

Answer 30

Is(–5, –1)asolutiontotheinequalityx < –5?

Answer 31

To determine if the point \((-5, -1)\) is a solution to the inequality \(x < -5\), we only need to consider the \(x\)-coordinate.

The \(x\)-coordinate of the point is \(-5\). Now we check the inequality:

\[ -5 < -5 \quad \text{(False)} \]

Since this statement is false, the point \((-5, -1)\) does not satisfy the inequality.

So, the answer is no.

Answer 32

Doesthepoint(4, 10)satisfytheinequalityy < 2x + 2?

Answer 33

To determine if the point (4, 10) satisfies the inequality \( y < 2x + 2 \), we will substitute \( x = 4 \) and \( y = 10 \) into the inequality.

First, calculate \( 2x + 2 \):

\[ 2(4) + 2 = 8 + 2 = 10 \]

Now, check if \( 10 < 10 \):

\[ 10 < 10 \quad \text{(False)} \]

Since this statement is false, the point (4, 10) does not satisfy the inequality.

So, the answer is no.

Answer 34

Does(5, –10)maketheinequality
y
≥
–1
5
x
− 9
true?

Answer 35

To determine if the point \( (5, -10) \) satisfies the inequality

\[ y \geq -\frac{1}{5}x - 9, \]

we will substitute \( x = 5 \) and \( y = -10 \) into the inequality.

First, calculate \( -\frac{1}{5}x - 9 \):

\[ -\frac{1}{5}(5) - 9 = -1 - 9 = -10. \]

Now, check if

\[ -10 \geq -10. \]

This statement is true.

Since the inequality holds true, we conclude that the point \( (5, -10) \) does satisfy the inequality.

So, the answer is yes.

Answer 36

Is(–4, 1)asolutiontotheinequalityy ≤ –2?

Answer 37

To determine if the point \((-4, 1)\) is a solution to the inequality \(y \leq -2\), we need to check the \(y\)-coordinate of the point.

The \(y\)-coordinate of the point is \(1\). Now, we check the inequality:

\[ 1 \leq -2 \quad \text{(False)} \]

Since this statement is false, we conclude that the point \((-4, 1)\) is not a solution to the inequality.

So, the answer is no.

Answer 38

Does(8, –2)maketheinequalityy ≤ –2true?

Answer 39

To determine if the point \( (8, -2) \) satisfies the inequality \( y \leq -2 \), we will check the \( y \)-coordinate of the point.

The \( y \)-coordinate is \(-2\). Now, we check the inequality:

\[ -2 \leq -2 \quad \text{(True)} \]

Since this statement is true, we conclude that the point \( (8, -2) \) does satisfy the inequality.

So, the answer is yes.

Answer 40

Is(4, –1)asolutiontotheinequalityx − y ≤ 5?

Answer 41

To determine if the point \( (4, -1) \) is a solution to the inequality \( x - y \leq 5 \), we will substitute \( x = 4 \) and \( y = -1 \) into the inequality.

First, calculate \( x - y \):

\[ 4 - (-1) = 4 + 1 = 5. \]

Now, check if

\[ 5 \leq 5. \]

This statement is true.

Since the inequality holds true, we conclude that the point \( (4, -1) \) is a solution to the inequality.

So, the answer is yes.

Answer 42

Doesthepoint(–3, –7)satisfytheinequalityy > 5x − 4?

Answer 43

To determine if the point \((-3, -7)\) satisfies the inequality \(y > 5x - 4\), we will substitute \(x = -3\) and \(y = -7\) into the inequality.

First, calculate \(5x - 4\):

\[ 5(-3) - 4 = -15 - 4 = -19. \]

Now, check if

\[ -7 > -19. \]

This statement is true.

Since the inequality holds true, we conclude that the point \((-3, -7)\) does satisfy the inequality.

So, the answer is yes.

Answer 44

Does(6, –2)maketheinequality6x + 5y > –5true?

Answer 45

To determine if the point \( (6, -2) \) satisfies the inequality \( 6x + 5y > -5 \), we will substitute \( x = 6 \) and \( y = -2 \) into the inequality.

First, calculate \( 6x + 5y \):

\[ 6(6) + 5(-2) = 36 - 10 = 26. \]

Now, check if

\[ 26 > -5. \]

This statement is true.

Since the inequality holds true, we conclude that the point \( (6, -2) \) does satisfy the inequality.

So, the answer is yes.

Answer 46

Doesthepoint(–9, –1)satisfytheinequality
y
≤
2
3
x
+ 3
?

Answer 47

To determine if the point \((-9, -1)\) satisfies the inequality

\[ y \leq \frac{2}{3}x + 3, \]

we will substitute \(x = -9\) and \(y = -1\) into the inequality.

First, calculate \(\frac{2}{3}x + 3\):

\[ \frac{2}{3}(-9) + 3 = -6 + 3 = -3. \]

Now, check if

\[ -1 \leq -3. \]

This statement is false.

Since the inequality does not hold true, we conclude that the point \((-9, -1)\) does not satisfy the inequality.

So, the answer is no.

Answer 48

i love you so much thank you for your help!!

Answer 49

You're very welcome! I'm glad I could help you. If you have any more questions or need further assistance, feel free to ask. Have a wonderful day! 😊

Answer 50

today is november 6th what national day is it today

Answer 51

November 6th is recognized as several national days in the United States and beyond. Some of the notable observances for this date include:

• National Nachos Day: A day to enjoy and celebrate nachos, a popular snack made with tortilla chips and cheese, often topped with various ingredients.
• National Saxophone Day: A day dedicated to the saxophone, celebrating this unique musical instrument and its contributions to various music genres.

If you have a specific context in mind or are looking for a particular celebration, please let me know!