Which of the following tables shows the correct steps to transform $x^2+10 x+24=0$ into the form $(x-p)^2=q$ ? [p and $q$ are integers]
Step $1 x^2+10 x+24-1=0-1$
Step $2 x^2+10 x+23=-1$
Step $3(x+5)^2=-1$
Step $1 x^2+10 x+24-2=0-2$
Step $2 x^2+10 x+22=-2$
Step $3(x+5)^2=-2$
Step 1$x^2+10 x+24+2=0+2$
Step 2$x^2+10 x+26=2$
Step 3$(x+5)^2=2$
Step $1 x^2+10 x+24+1=0+1$
Step $1 x^2+10 x+24-1=0-1$
Step $2 x^2+10 x+23=-1$
Step $3(x+5)^2=-1$
Step $1 x^2+10 x+24-2=0-2$
Step $2 x^2+10 x+22=-2$
Step $3(x+5)^2=-2$
Step 1 | $x^2+10 x+24+2=0+2$ |
Step 2 | $x^2+10 x+26=2$ |
Step 3 | $(x+5)^2=2$ |