BRAINLIST Which table describes a linear function that has a slope of 2?
O Table 1
O Table 2
O Table 3
O Table 4
BRAINLIST Which table describes a linear function that has a - 1

Answers

Answer 1
Answer:

Answer:

Table 2

Step-by-step explanation:

Answer 2
Answer:

Answer:

O Table 4 is the table describes a linear function that has a slope of 2.

Step-by-step explanation:

i.e \: using \: the \: equation \: y \:  = m(x) \:  +  \: b.


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BEST ANSWER GETS A METAL!!!!Which pair of complex numbers has a real-number product?

(1 + 3i)(6i)
(1 + 3i)(2 – 3i)
(1 + 3i)(1 – 3i)
(1 + 3i)(3i)

Answers

we will proceed to verify each case to determine the solution

remember that

i^(2) =-1

case A)(1 + 3i)(6i)

applying distributive property

(1 + 3i)(6i)=1*6i+3i*6i \n=6i+18i^(2)\n=6i+18*(-1)\n=6i-18

-18+6i ------> is not a real number

therefore

the case A) is not a real number product

case B)(1 + 3i)(2-3i)

applying distributive property

(1 + 3i)(2-3i)=1*2+1*(-3i)+3i*(2)+3i*(-3i)\n=2-3i+6i-9i^(2)\n=2+3i-9*(-1) \n=11+3i

11+3i ------> is not a real number

therefore

the case B) is not a real number product  

case C)(1 + 3i)(1-3i)

applying difference of square

(1 + 3i)(1-3i)=(1)^(2)-(3i)^(2)\n=1-9i^(2)\n=1-9*(-1) \n=10

10 ------> is a real number

therefore

the case C) is  a real number product  

case D)(1 + 3i)(3i)

applying distributive property

(1 + 3i)(3i)=1*3i+3i*3i \n=3i+9i^(2)\n=3i+9*(-1) \n=3i-9

-9+3i ------> is not a real number

therefore

the case D) is not a real number product

the answer is

(1 + 3i)(1-3i)

     

The answer is (1 + 3i)(1 – 3i).

WORKKK NEEDS TO BE SHOWNNN


-3y+4=-11

Answers

-3y+4=-11
Subtract 4 from each side
-3y=-15
Then divide -3 from each side
Y=5

Which answer shows this equation in standard form?6 – 2(x – y) = –3x + 5
A.
x + 2y = –1
B.
x + 2y = 1
C.
x – 2y = 1
D.
–5x + 2y = –1

Answers

6 - 2(x-y) = -3x + 5
6 - 2x - 2y = - 3x + 5
6 - x - 2y = 5
-x - 2y = -1
x + 2y = 1

Your answer is B

Which graph is an example of a cubic function?On a coordinate plane, a parabola is shown.
On a coordinate plane, a curve approaches x = negative 2 in quadrant 3, increases to a put of inflection at (0, 1), and then increases again and approaches x = 2.
On a coordinate plane, a straight line has a positive slope.
On a coordinate plane, a function has a line with positive slope that intersects with a line with a negative slope.

Answers

The graph that is an example of a cubic function is the one that approaches x = negative 2 in quadrant 3, increases to a point of inflection at (0, 1), and then increases again and approaches x = 2.

A polynomial function is what?

A polynomial function is a mathematical function that may be written as a sum of terms, where each term is made up of a variable raised to a non-negative integer power multiplied by a constant coefficient. The degree of the polynomial is the largest power of the variable in the function.

The graph that is an example of a cubic function is the one that approaches x = negative 2 in quadrant 3, increases to a point of inflection at (0, 1), and then increases again and approaches x = 2. This is because a cubic function is a polynomial function of degree three

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Passes through (3,1) ,perpendicular to y=-3x+2

Answers

The equation of line which passes through (3, 1) and perpendicular to y = -3x + 2 is;

⇒ x = 3y

Here,

Given that;

The point is (3, 1).

We have to find the equation which passes through (3, 1) and perpendicular to y = -3x + 2.

What is equation of line passes through a point?

Equation of line passes through a point (a, b) with slope m is;

⇒ (y - a) = m (x - b)

Now,

As it is perpendicular to y = -3x + 2 and the slope of this is m₁ = -3,

Hence, the slope of to find line is m₂ = -1 / -3 = 1/3

We have the general equation of a line;

( y - y₁ ) = m₂ (x - x₁)

Where, ( x₁ , y₁ ) = (3, 1) and m₂ = 1/3

So, after putting all values we get;

( y - 1 ) = 1/3 ( x - 3)

3 (y - 1) = (x - 3)

3y - 3 = x - 3

3y = x

x = 3y

Hence, The equation of line which passes through (3, 1) and perpendicular to y = -3x + 2 is;

⇒ x = 3y

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As it is perpendicular to y = -3x + 2 and the gradient of that is -3 we know that the gradient of our line must be -1 / -3 = 1/3.

Now we have the general equation of a line m = (y-y1)/(x-x1) to which we can substitute our values.

1/3 = (y - 1)/(x - 3)
x - 3 = 3 * (y - 1)
x - 3 = 3y - 3
x = 3y

Are the fractions 1/4 and 3/12 common denominators?

Answers

Answer:

No

Step-by-step explanation:

Common denominators are the same number. Since 1/4 has a denominator of 4 and 3/12 has a denominator of 12 they are not the same, and therefore are not common denominators.

Answer:

no

Step-by-step explanation: