How to do Fractions
The simple procedure to perform fraction. To divide given whole object into specified number of equal parts is called as fraction. Following example illustrate how to do fractions and basic operations involved during fractions. Example : fraction of 12 objects into 7 equal parts =..
Steps showing how to do Fractions
- Following example illustrate how to do fractions and basic operations involved during fractions. Example : fraction of 12 objects into 7 equal parts = 12/7 Verification - 1 object and 1/7 th part of another objects when added 7 times gives apprximately 12 objects fraction of 18 objects ..
Geometry And Measurement
Definitions, postulates, reasoning, theorems Euclidean/non-Euclidean geometries Coordinate, transformational, axiomatic systems Conditional statements Properties of geometric figures Inductive/deductive reasoning Tessellations Pythagorean Theorem Coordinate systems Measurement..
Geometry And Measurement
Logical reasoning Geometric proofs Euclidean/non-Euclidean geometries Formal/informal proofs Conditional statements Pythagorean Theorem Intersection of a plane with 3-d figures Congruence, similarity, triangle inequality theorem Properties of quadrilaterals, circles, parallel lines cut by..
Question 11
XM = XN MN divides XY, XZ proportionally. MN||YZ (by converse of Basic Proportionality Theore..
XM = XN MN divides XY, XZ proportionally. MN||YZ (by converse of Basic Proportionality Theore..Question 8
Question: Given D ABC and DE||BC. [2 Mark] AD = 4x - 3 DB = 3x - 1 AE = 8x - 7 EC = 5x - 3 Find the value of x. Answer: Since DE||BC, using Basic Proportionality Theorem, we get ..
Question: Given D ABC and DE||BC. [2 Mark] AD = 4x - 3 DB = 3x - 1 AE = 8x - 7 EC = 5x - 3 Find the value of x. Answer: Since DE||BC, using Basic Proportionality Theorem, we get ..Trigonometry
With trigonometry we can find the height of a building or the width of a river without actually climbing or crossing. Certain basic definitions are necessary to further develop this subject. The ratios of two sides of a triangle are taken. There are six possible combinations. Ea..
With trigonometry we can find the height of a building or the width of a river without actually climbing or crossing. Certain basic definitions are necessary to further develop this subject. The ratios of two sides of a triangle are taken. There are six possible combinations. Ea..Definition
Let R i denotes the i t h row of the matrix A = [a i j ] then the elementary row operations on the matrix A are defined as: 3. R i g R i + kR j means multiply each element of j t h row by k and add it to the corresponding elements of i t h row. The corresponding column transformatio..
Let R i denotes the i t h row of the matrix A = [a i j ] then the elementary row operations on the matrix A are defined as: 3. R i g R i + kR j means multiply each element of j t h row by k and add it to the corresponding elements of i t h row. The corresponding column transformatio..Definition:
Union of two sets A and B is the set of all elements which are in A, or in B, or both in A and B. In Set builder form,..
Union of two sets A and B is the set of all elements which are in A, or in B, or both in A and B. In Set builder form,..Definition
The figure is a unit circle, with origin O as centre cuts the x-axis at A (1,0) and let a variable point moving on the circumference move through an arc length q . i.e., AP = p( q ). The coordinates at the position of p( q ) are p(x,y) = (cos q , sin q ). Then the tangent function is defined ..
The figure is a unit circle, with origin O as centre cuts the x-axis at A (1,0) and let a variable point moving on the circumference move through an arc length q . i.e., AP = p( q ). The coordinates at the position of p( q ) are p(x,y) = (cos q , sin q ). Then the tangent function is defined ..See what our Users say :
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