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Geometry
using cone illustrate how different types of conic sections are generated
Geometry
using coordinate geometry prove that angle in a semicircle is a right angle
Geometry
BD BIsects ABC
IF AB=6. BC= 14. AC=14
Find BD
WE KNOW THE ANSWER IS 4.2.
Please show me how to get there
Thank you
IF AB=6. BC= 14. AC=14
Find BD
WE KNOW THE ANSWER IS 4.2.
Please show me how to get there
Thank you
Geometry
BD BIsects <ABC and D lies on AC
IF AB=6. BC= 14. AC=14
Find AD
WE KNOW THE ANSWER IS 4.2.
Please show me how to get there
Thank you
IF AB=6. BC= 14. AC=14
Find AD
WE KNOW THE ANSWER IS 4.2.
Please show me how to get there
Thank you
Geometry
Using cone illustrate how different types of conic sections are generated
Geometry
IN THE FIGURE BELOW p parallel q parallel r.what is the value of x
Geometry
1: prove the triangle ABC whose vertices: A(5,1) B(2,5) C(-1,1) is an isosceles triangle then find the perimeter.
2: If C is midpoint of line AB where A(-3,y) B(3,12) C(x,7) find the value of x and y.
3: find the equation of straight line of slope 1/2 and passing through point (2,5)
4:ABC is a right angled triangle @ B where AB=5cm. AC=13cm. find m(angle C) and prove sin A cos C + cos A sin C=1
5: the equation of 2 straight lines L1, L2 are X-4Y-3=0, Y=k X +5 find value of the 2 straight lines L1 L2 (parallel) (perpendicular)
6: 3X-4Y-3=0 and k Y +4X-8=0 are perpendicular then k=?
2: If C is midpoint of line AB where A(-3,y) B(3,12) C(x,7) find the value of x and y.
3: find the equation of straight line of slope 1/2 and passing through point (2,5)
4:ABC is a right angled triangle @ B where AB=5cm. AC=13cm. find m(angle C) and prove sin A cos C + cos A sin C=1
5: the equation of 2 straight lines L1, L2 are X-4Y-3=0, Y=k X +5 find value of the 2 straight lines L1 L2 (parallel) (perpendicular)
6: 3X-4Y-3=0 and k Y +4X-8=0 are perpendicular then k=?
Geometry
An ant lives on the surface of a cube with edges of length 7cm. It is currently
located on an edge x cm from one of its ends. While traveling on the surface of the
cube, it has to reach the grain located on the opposite edge (also at a distance xcm from
one of its ends) as shown below.
(i) What is the length of the shortest route to the grain if x = 2cm? How many routes
of this length are there?
(ii) Find an x for which there are four distinct shortest length routes to the grain.
located on an edge x cm from one of its ends. While traveling on the surface of the
cube, it has to reach the grain located on the opposite edge (also at a distance xcm from
one of its ends) as shown below.
(i) What is the length of the shortest route to the grain if x = 2cm? How many routes
of this length are there?
(ii) Find an x for which there are four distinct shortest length routes to the grain.
Geometry
The perimeter of a rectangular window is 634 inches. If the length of the window is 205.What is the width?
Geometry
In an arch, if you have the overall width and height what is the formula to find the radius that creates the arch?
