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What 2 D shapes are most often associated with 3 Dimensional forms?
Nets
What are 2 ways you an tell that 2 ratios form a proportion?
The ratios a/b and c/d form a proportion is if their simplified forms are the same, or equivalently, if a*d = b*c
What is d halved?
It is 0.5d or d/2.
How do you find acceleration when initial velocity time and displacement are given?
D = D. + V.T + (AT^2)/2(AT^2)/2 = D - D. - V.TAT^2 = 2 (D - D. -V.T)A = [2 (D - D. - V.T)] / T^2D is the Final DisplacementD. is Initial DisplacementV. is Initial VelocityA is AccelerationT is Time
-10 equals -2 plus d?
-12
If abcd forms a parallelogram find the co- ordinates of point d if d is in the first quadrant a is -1 4 b -2 -2 and c 3 2?
D=(4,0)
What 2 D shapes are most often associated with 3 Dimensional forms?
Nets
What 2-D shapes are most often associated with 3-Dimensional forms?
square circle
What kind of ion does magnesium form?
Mg ^ 2+ :D
What are 2 ways you an tell that 2 ratios form a proportion?
The ratios a/b and c/d form a proportion is if their simplified forms are the same, or equivalently, if a*d = b*c
What has the author R D Douglas written?
R. D. Douglas has written: 'Douglas' Forms' -- subject(s): Forms (Law)
What is a period 4 transition element that forms a 2 plus ion with a half filled d sub level?
Manganese
What are Brazil's forms of transportation?
transportator :D
What are trees and plants are forms of?
Vegatation! :D
What are the notes to can can violin?
d-0(2) d-0(2) d-1 d-3 d-2 d-1 a-0(2) a-0(2) a-0 a-1 d-2 d-3 d-1(2) d-1(2) d-1 d-3 d-2 d-1 d-0 a-3 a-2 a-1 a-0 d-3 d-2 d-1 d-0(2) d-0(2) d-1 d-3 d-2 d-1 a-0(2) a-0(2) a-0 a-1 d-2 d-3 d-1(2) d-1(2) d-1 d-3 d-2 d-0 a-0 d-1 d-2 d-0 a-3(2) (2)=2 beats [half note] the rest are 1 beat [quarter note] d= the string on the violin (g,d,a,e) -0=how many fingers you put on that string hope this helps!!!!!! >_< hehe...... =P
what 3 D shape has 4 rectangles and 2 triangles?
There is no 3D shape with 6 faces: 4 rectangles and 2 triangles. See the link for all forms of hexahedra.
What has the author V D Koshmanenko written?
V. D. Koshmanenko has written: 'Singular quadratic forms in perturbation theory' -- subject(s): Forms, Quadratic, Mathematical physics, Perturbation (Mathematics), Quadratic Forms, Selfadjoint operators
