3 CO2 + 6 NADPH + 5 H2O + 9. Please

Answer:

The figure is rotating clockwise

Step-by-step explanation:

Let us revise the cases of rotation

1. Rotation with positive direction (anti-clockwise)

- If the point (x, y) rotated about the origin by angle 90° anti-clockwise

∴ Its image is (-y, x)

- If the point (x, y) rotated about the origin by angle 180° anti-clockwise

∴ Its image is (-x, -y)

- If the point (x, y) rotated about the origin by angle 270° anti-clockwise

∴ Its image is (y, -x)

2. Rotation with negative direction (clockwise)

- If the point (x, y) rotated about the origin by angle 90° clockwise  (-90°)

∴ Its image is (y, -x)

- If the point (x, y) rotated about the origin by angle 180° clockwise  (-180°)

∴ Its image is (-x, -y)

- If the point (x, y) rotated about the origin by angle 270° clockwise  (-270°)

∴ Its image is (-y, x)

From the given

∵ The figure is rotating around the origin by d degrees

∵ d < 0, which means d is negative

→ According to rule 2 above

∴ The direction of rotation is clockwise

∴ The figure is rotating clockwise

Final answer:

To add the polynomials, combine like terms by adding the coefficients. The sum of the polynomials is 4x^3 - 3x^2 + x - 8.

Explanation:

To add the polynomials 3x^3+4x^2-x+8 and x^3-7x^2+2x-16, we combine like terms. We add the coefficients of the terms with the same degree of x.

Starting with the terms with degree 3, we have 3x^3 + x^3 = 4x^3.

Continuing with the terms with degree 2, we have 4x^2 - 7x^2 = -3x^2, and for the terms with degree 1, we have -x + 2x = x. Lastly, for the terms with degree 0 or the constant terms, we have 8 - 16 = -8.

Therefore, the sum of the polynomials is 4x^3 - 3x^2 + x - 8.

Learn more about Adding polynomials here:

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Given:

The coordinates of the point A and B are (-5,-1) and (4,1)

The point P on the directed line segment from A to B such that P is One-fourth the length of the line segment from A to B.

Thus, we have;

and

We need to determine the coordinates of the point P(x,y)

x - coordinates of the point P:

The x - coordinates of the point P can be determined using the formula,

Substituting the values, we get;

Thus, the x - coordinate of the point P is

y - coordinate of the point P:

The y - coordinate of the point P can be determined using the formula,

Substituting the values, we get;

Thus, the y - coordinate of the point P is

Therefore, the coordinates of the point P is

Hence, Option C is the correct answer.

Answer:

The answer is C

Step-by-step explanation:

Answer:

y = f(x + 5) is y = f(x) shifted 5 units to the left.

So if (2, 4) is in the graph of f(x), then (2, -1) is in the graph of y = f(x + 5).