Checking the <span>discontinuity at point -4 from the left f(-4) = 4 from the right f(-4) = (-4+2)² = (-2)² = 4 ∴ The function is continues at -4 </span> <span>Checking the <span>discontinuity at point -2 from the left f(-2) = </span></span><span><span>(-2+2)² = 0 </span>from the right f(-2) = -(1/2)*(-2)+1 = 2 ∴ The function is jump discontinues at -2 </span> <span>Checking the <span>discontinuity at point 4 from the left f(4) = </span></span><span><span>-(1/2)*4+1 = -1 </span>from the right f(4) = -1 but there no equality in the equation so, </span><span>∴ The function is discontinues at 4
The correct choice is the second point </span>discontinuity at x = 4 and jump <span>discontinuity at x = -2</span>