Question

The coefficient of x and the constant term in a linear polynomial are 5 and -3 respectively. Find it’s zeros

Answer 1

We need to find the zeroes of a linear equation whose coefficient of x and constant terms are 5 and -3 respectively.

Linear equation:

An equation is said to be a linear equation if the degree of the equation is one. It is a relation between constant and a variable, when graphed always gives a straight line. It is represented by the form ax+b=0.

ax+b=0

In this a is the coefficient of x and b is a constant term.

Given, 5 is the coefficient of x and -3 is the constant term.

Substituting these values in ax+b=0

We get,

$5x - 3 = 0$

We need to find the roots of this equation,

By the following way we can find the roots.

$5x - 3 = 0 \\ 5x = 3 \\ x = 3 \div 5 \\ x = 0.6$

Hence, when we put the value of x i.e, 0.6 in the equation the equation gets satisfied.

Therefore, a linear equation has only one root and the root of the given equation is

$x = 0.6$

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Answer 2

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