Question

find the value of M so that the quadratic equation mx(5x-6)= 0 has two equal roots​

Answer 1

Answer => m = 0

Step-by-step explanation:

p(x) = 5mx^2 -6mx (after opening)

Thus, wkt that a = 5m and b = 6m

thus, D => 0 = b^2 - 4ac => 36m = 0 => m = 0

the solution given by cbse is horrible and wrong so kindly do not refer to it

:)

Answer 2

The value of M is zero

Given

• quadratic equation
• mx(5x-6)= 0

To find

• value of M so that it has equal roots.

Solution

we are provided with a quadratic equation containing a variable m and are asked to find the value of m so that the quadratic equation would have two equal roots.

mx(5x-6)= 0

or, 5mx^2 - 6mx = 0

from the above quadratic equation we can reach a conclusion that

a = 5m

b = 6m

c = 0

the condition for a quadratic equation to how equal roots is given by

b^2 - 4ac = 0

(6m)^2 - 4(6m)×0 = 0

or, 36m^2 = 0

or, m = 0

Therefore, the value of M is zero

#SPJ3