Question

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

yes or no

Answer 1

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

yes or no

Answer 2

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

yes or no

Answer 3

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

yes or no

Answer 4

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

yes or no

Answer 5

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

yes or no

Answer 6

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

yes orno

Answer 7

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

yesor no

Answer 8

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

yes or no

Answer 9

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

yes or no

Answer 10

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

Answer 11

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

Answer 12

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

Answer 13

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

Answer 14

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

Answer 15

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

Answer 16

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

Answer 17

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

Answer 18

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

Answer 19

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

Answer 20

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

Answer 21

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

Answer 22

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

Answer 23

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

Answer 24

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

Answer 25

today is november 6th what national day is it today

Answer 26

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 27

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 28

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 29

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 30

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 31

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 32

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 33

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 34

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 35

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 36

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 37

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 38

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 39

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 40

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 41

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 42

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 43

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 44

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 45

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 46

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 47

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 48

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 49

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 50

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 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!