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Classwork Exercise and Series (Mathematics-JSS3): Similarity And Enlargement

Similarity and Congruence Two objects are similar if they have the same shape, so that one is an enlargement of the other. Two objects are congruent if they are the same shape and size. Corresponding angles are equal. Corresponding lengths are in the same ratio – they have the same Scale Factor. The scale factor is greater than 1 for an enlargement. The scale factor

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Consonants, Sentences And Vocabulary Development

A. Consonant A consonant is a speech sound made by partly or completely stopping the flow of air through the mouth. Examples are [fusion_builder_container hundred_percent=”yes” overflow=”visible”][fusion_builder_row][fusion_builder_column type=”1_1″ background_position=”left top” background_color=”” border_size=”” border_color=”” border_style=”solid” spacing=”yes” background_image=”” background_repeat=”no-repeat” padding=”” margin_top=”0px” margin_bottom=”0px” class=”” id=”” animation_type=”” animation_speed=”0.3″ animation_direction=”left” hide_on_mobile=”no” center_content=”no” min_height=”none”][p] pronounced with the lips; [t], pronounced with the front of

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Classwork Exercise and Series (Mathematics JSS 1): Solid (1) Properties

Three-dimensional shapes Nearly everything that we can see and touch takes up space. These things are either gases, liquids or solids. You will study some of the properties of liquids and gases in science. Most solids, or three-dimensional shapes, such as stones and trees, have rough and irregular shape. This usually occurs in nature. However,

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Classwork Exercise And Series (Commerce- SS3): Capital

Definition of Capital Accountant’s view; Accountant’s defined capital as the net worth of a business; capital is seen as the original fund with which a person starts a business. He considers capital as synonymous to money; it is the excess of assets over liabilities The Economist view of the definition of capital; To the Economist,

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Classwork Exercise and Series (Mathematics-SS2): Geometric Progression And Mean

Geometric Series You can take the sum of a finite number of terms of a geometric sequence. And, for reasons you’ll study in calculus, you can take the sum of an infinite geometric sequence, but only in the special circumstance that the common ratio r is between –1 and 1; that is, you have to have | r |

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