2, -6
-a, b
121 degrees A.S.Apex :P
216 is the angel of g
To provide the coordinates of point G, I would need additional context or information about the specific scenario or diagram you are referring to. Coordinates typically consist of an (x, y) format in a 2D space or (x, y, z) in a 3D space. Please provide more details for an accurate response.
To find the coordinates of point G, we can use the midpoint formula, which states that the midpoint M is the average of the coordinates of points G and H. Given M (-3.1, 5) and H (-12, -1.8), we can set up the equations: [ M_x = \frac{G_x + H_x}{2} \quad \text{and} \quad M_y = \frac{G_y + H_y}{2} ] Substituting the known values: For the x-coordinate: (-3.1 = \frac{G_x - 12}{2}) gives (G_x = -3.1 \cdot 2 + 12 = 5.8). For the y-coordinate: (5 = \frac{G_y - 1.8}{2}) gives (G_y = 5 \cdot 2 + 1.8 = 11.8). Therefore, the coordinates of point G are (5.8, 11.8).
1 - 3 Business [AC DG HK] 2,3 A,C,D,G,H,K seats are Standard Business Business [AC DG HK] 10 - 15 Premium Economy [AC DG HK] 20 - 42 Economy [AC DEFG HK] 27 AC DEFG 37 - 41 AC DEG HK 42 DEFG
They do. I just checked a British Airways seating plan for their 3-class 747's and they are ABC DEFG HJK. They don't use 'I' because it could be confused for the digit '1'.
G. Paxinos has written: 'The Rat Brain in Stereotaxic Coordinates'
What the *_____________ is a G point
The average mass of plants exposed to 10 mg/L of ammonium nitrate was 40 g.
It's a linear equation in two variables . . . 'g' and 'p'. The graph of this equation is a straight line. The coordinates of every point on the line are a solution of the equation. There are an infinite number of them.
If ( g ) is an odd function, it satisfies the property ( g(-x) = -g(x) ) for all ( x ). This means that if the point ( (a, g(a)) ) is on the graph, then the point ( (-a, -g(a)) ) must also be on the graph. For example, if ( (2, 3) ) is a point on the graph of ( g ), then ( (-2, -3) ) would also be a point on the graph.