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Xelga [282]
3 years ago
15

For this graph, mark the statements that are true.

Mathematics
1 answer:
Arada [10]3 years ago
7 0
The only one that’s true there is A. Domain refers to x values and range is y values. Your domain is between -1 and 3 and your range starts at zero and increases infinitely upward.
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Answer correctly , will mark brainliest answer !!!!
Darya [45]

Answer:

width : x+4

Step-by-step explanation:

(x+9)(x+4) = x^2+4x+9x+36

x^2+13x+36

think of numbers that multiply together to get 36

and of those number, what numbers add up to 13

9 times 4 equals 36

9 plus 4 equals 13

3 0
3 years ago
1 Secchie die Rechenregeln
Tpy6a [65]

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Step-by-step explanation:

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3 years ago
What’s the answer to number 19??
Igoryamba

The answer equals 6.

Since 3 3/4 equals 15/4, when you divide you have to switch the numbers in the  divisor and then you turn the equation into multiplication.

So then it will be 15/4 x 4/3.

15 x 4 = 60

4 x 3 = 12 so the answer is 60/12. But you have to simplify so half of 60/12 is 30/6 and then half of 30/6 is 15/3 then you have to pick the gcf of 3 and 15 which is 3.

15 divided by 3 equals 5.

3 divided by 3 equals 1 so 5/1 equals 5

Hope this helps! ;)

5 0
3 years ago
Seven cards are numbered from 1 to 7 and placed in a box. One card is selected at random and not replaced. Another card is rando
Mila [183]
The probability of picking two odd numbers would be 3 to 2 because you would have five cards left and you are left with 3 odds and 2 evens? I dont even know if I'm right. Sorry!
4 0
4 years ago
Please solve each inequality and show you work thank you so much:)
andrey2020 [161]

Answer:

1) \boxed{x > 5}

2) \boxed{x \geq  -12}

3) \boxed{x \leq  -2}

4) \boxed{x > 15}

5) \boxed{x < -8}

6) \boxed{x \geq  -19}

7) \boxed{x \geq  2}

8) \boxed{x > 9}

9) \boxed{ x \leq - 4}

10) \boxed{x < 7}

Step-by-step explanation:

1) 2x-7 > 3

Adding 7 to both sides

=> 2x > 3+7

=> 2x > 10

Dividing both sides by 2

=> x > 5

2) \frac{x}{4} + 11 \geq 8

Subtracting 11 to both sides

\frac{x}{4} \geq 8 -11\\\frac{x}{4}\geq  -3

Multiplying both sides by 4

x ≥ -3 * 4

x ≥ -12

3) -6x+7 ≥ 19

Subtracting 19 to both sides

=> -6x ≥ 19-7

=> -6x ≥ 12

Dividing both sides by -6

=> x ≤ -2

4) -10 + 4x > 50

Adding 10 to b.s

=> 4x > 50+10

=> 4x > 60

Dividing b.s by 4

=> x > 15

5) \frac{x}{-2} - 17 > -13

\frac{x}{-2} - 17 > -13\\Adding \ 17 \ to \ both \ sides\\\\\frac{x}{-2} > -13+17\\\\\frac{x}{-2} > 4\\Multiplying both sides by -2

=> x < 4*-2

=> x < -8

6) 8 - 2x ≤ 46

Subtracting 8 from b.s

=> -2x ≤ 46-8

=> -2x ≤ 38

Dividing b.s by -2

=> x ≥ -19

7) -13x+1 ≤ -25

Subtracting 1 from both sides

=> -13x ≤ -25-1

=> -13x ≤ -26

Dividing both sides by -13

=> x ≥ 2

8) -7 + \frac{x}{3} > -4

Adding 7 to b.s

=> x/3 > -4+7

=> x/3 > 3

Multiplying 3 to b.s

=> x > 3*3

=> x > 9

9) -9x-19 ≥ 17

Adding 19 to both sides

=> -9x ≥ 17+19

=> -9x ≥ 36

Dividing both sides by -9

=> x ≤ -4

10) 16 - x > 9

Adding x to both sides

=> 16 > 9 + x

Subtracting 9 from both sides

=> 16 - 9 > x

=> 7 > x

OR

=> x < 7

NOTE: Whenever, we divide the inequality by a negative signed term, the inequality changes to its opposite.

6 0
4 years ago
Read 2 more answers
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