The product of the integers of opposite signs is equal to the product of their absolute values.

If a triangle is inscribed in a circle, then prove that the product of any two sides of the triangle is equal to the product of the diameter and the perpendicular distance of the thrid side from the opposite vertex.

The product of two terms with unlike signs is a term.

RULE 1 The coefficient of the products of two monomials is equal to the products of their coefficients.

The quotient of two integers both positive or both negative is a positive integer equal to the quotient of the corresponding absolute values of the integers.

The product of integers between -7 and -3 is

The product of integers between - 7 and – 3 is

The quotient of a positive and a negative integer is a negative integer and its absolute value is equal to the quotient of the corresponding absolute values of the integers.

Which of the following statements are true and which are false ? (i) The product of a positive integer and a negative integer is negative. (ii) The product of two negative integers is a negative integer. (iii) The product of three negative integers is a negative integer. (iv) Every integer when multiplied with - 1 gives its multiplicative inverse.