What is 3 divided by 579

Answers

Answer 1

Answer:

579 divided. By. 3 = 193

Answer 2

Answer: The answer to your question is 0.005981

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Write an expression using the distributive property that can be used to find the quotient of 126 divided by 7

Answers

Well, let's discover how many times 7 goes into 126 first.

7 x 11 = 77
7 x 12 = 84
7 x 13 = 91
7 x 14 = 98
7 x 15 = 105
7 x 16 = 112
7 x 17 = 119
7 x 18 = 126

Well, 7 goes into 126 - 18 times - therefore the quotient is 18. The use of the distributive property wouldn't be necessary.

Nevertheless, you could say that:

$\frac { 126 }{ 14 } \n \n =\frac { 140-14 }{ 7 } \n \n =\frac { 140 }{ 7 } -\frac { 14 }{ 7 } \n \n =20-2\n \n =18$

* I've used the distributive property above.

Help Please I'm Out Of Time ;( Find the area of the following figure.
Explain how you found your answer.

Answers

Answer:

Total area = 31.5 unit²

Step-by-step explanation:

Assume 1 block = 1 unit²

Divide diagram into 3 part

1. 5 by 5 block square

2. 2 by 2 block triangle(1)

2. 3 by 3 block triangle(2)

Area of square = side × side

Area of square = 5 × 5

Area of square = 25 unit²

Area of triangle(1) = [1/2][base][height]

Area of triangle(1) = [1/2][2][2]

Area of triangle(1) = 2 unit²

Area of triangle(2) = [1/2][base][height]

Area of triangle(2) = [1/2][3][3]

Area of triangle(2) = 4.5 unit²

Total area = Area of square + Area of triangle(1) +Area of triangle(2)

Total area = 25 unit² + 2 unit² + 4.5 unit²

Total area = 31.5 unit²

Number less than 700,000 that rounds to 700,000

Answers

650,000 is the answer

Please answer! I will make brainliest, give thanks, and a follow!

Answers

4students hope it helped

Which line shows the first error in the solution?(1). 4x+8=2x-10
(2). 4x-2x+8=2x-2x-10
(3). 2x+8=-10
(4). 2x+8-8=-10-8
(5). 6x=-2
(6). 6x/6=-2/6
(7). x=-1/3

Answers

The part of the solution that is incorrect is (5). This is because -10 -8 = -18. :)

the vertex of the parabola represented by f(x)=x^2-2x+6 has coordinates (1,5). Find the coordinates of the vertex of the parabola defined by g(x)=f(x+3). Explain how you arrived at your answer

Answers

$Plug \ in \ x+3 \ into \ f(x) \ to \ get \ g(x) \n\ g(x) = (x+3)^2-2(x+3)+6 \n\ g(x)= x^2+6x+9 -2x-6+6 \n\ g(x) = x^2+4x+9 \n\ -(b)/(2a) --\ \textgreater \ vertex \n\ \frac {-4}{2} \n\ x \ coordinate = -2, plug \ it \ back \ into \ g(x) \n\ (-2)^2+4(-2)+9 \n\ 4-8 + 9 \n\ y \ coordinate = 5 \n\ \boxed{(-2,5)}$

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