2 Answers

Gedweb · Answer 1 · 2019-05-12T17:42:49+0000

To solve the equation 15+c^2=96, isolate c^2 and rewrite the equation in the form ax^2 = c.

To solve the equation 15+c^2=96, we first need to isolate c^2. Subtract 15 from both sides of the equation:

c^2 = 96 - 15

c^2 = 81

Now, rewrite the equation in the form ax^2 = c:

c = 81

So, the equation in the form ax^2 = c is c = 81.

Pablote · Answer 2 · 2019-05-16T07:42:32+0000

Answer:

The solution of the equation is:

$c=\pm 9$

The quadratic equation here in terms of the variable c is given by:

15+c^2=96

Now on subtracting 15 from both the sides of the equation we have:

$15+c^2-15=96-15\\\\15-15+c^2=81\\\\0+c^2=81\\\\c^2=81$

Hence, on comparing the equation with:

ax^2=c

we have:

$a=1\ and\ c=81$

Now on taking the square root on both the sides of the equation we have:

$c=\pm 9$