Reliable Mathematics practical book class 10

• Publisher : Reliable Publication
• Author: reliable publishers
• Availability:
• Normally Deliver within 3-4 days

• Description :

  Reliable Mathematics practical book class 10 for SSC Maharashtra State Board is an extensive Practical book that works as a treasure house of knowledge for students of Class 10th. The objective of this book is to help students prepare effectively for Std. 10th Final Examination, as well as, to equip them on parallel ground to face the prospective SSC examination.
  

  MATHEMATICS PART I (ALGEBRA)
  Practical     No			Aim of Practical
  * 1			To write the equation of a line passing through the origin.
  * 2			To construct a puzzle and solve it using simultaneous equations.
  * 3			To draw a pie diagram of the contents given on a food packet.
  * 4			To roll a die ten times and record the outcomes in the form of a table.
  * 5			To form a quadratic equation from the given values of a and b.
  6			To prepare a tax invoice of goods purchased.
  7			To toss two coins simultaneously and record the outcomes in the form of a table.
  8			To calculate the sum of first n natural numbers given by your teacher.
  9			To write the equation of a line parallel to the X-axis or Y-axis.
  10			To draw a histogram and a frequency polygon using MS-Excel software.
  * indicates practicals given in the textbook.
  MATHEMATICS PART II (GEOMETRY)
  Practical     No.				Aim of Practical
  1				To verify Converse of Basic Proportionality Theorem.
  * 2				To construct a tangent to the circle from the points in the interior of the circle, on the circle and in the exterior of the circle.
  * 3				To draw infinite circles passing through two given distinct points.
  * 4				To draw an angle and divide it into four equal parts using compass and ruler.
  5				To verify the formula of the volume of right circular cone practically.
  *6				To verify the formula of the volume of a cylinder practically.
  *7				To verify the formula of the volume of frustum of a cone practically.
  * 8				To show different arcs intercepted by the angle in different situations.
  9				To verify the length of tangent segments drawn from an external point to a circle are equal.
  10				To write the equation of a line passing through any two points lying on that line using slope concept.
  11				To verify property of an angle bisector of a triangle.
  *12				To verify Inscribed angle theorem and Tangent Secant theorem using a geoboard.
  * indicates practicals given in the textbook