<div class="question-columns question-columns--2" data-layout="2"><div class="question-column" style="flex: 1; align-self: flex-start;"><figure class="question-figure aligncenter" style="text-align: center;"><img src="https://vocwkpgapvksartxhhor.supabase.co/storage/v1/object/public/question-images/pasted/1765514929232-u29m1vtlys.png" style="max-width: 300px; height: auto; display: block;" class="aligncenter custom-width" /></figure><p style="text-align: center">Minimum Curve</p><p>For the equation \(y={{\left( x-p \right)}^{2}}+q\), </p><p>•	the graph opens upwards,</p><p>•	 the coordinates of the minimum point of the graph are\(\left( p,q \right)\) and</p><p>•	the graph is symmetrical about the line \(x=p\).</p></div><div class="question-column-divider"></div><div class="question-column" style="flex: 1; align-self: flex-start;"><figure class="question-figure aligncenter" style="text-align: center;"><img src="https://vocwkpgapvksartxhhor.supabase.co/storage/v1/object/public/question-images/pasted/1765514992300-o3najryx25p.png" style="max-width: 300px; height: auto; display: block;" class="aligncenter custom-width" /></figure><p style="text-align: center">Maximum Curve</p><p>For the equation \(y=-{{\left( x-p \right)}^{2}}+q\), </p><p>•	the graph opens downwards,</p><p>•	 the coordinates of the maximum point of the graph are \(\left( p,q \right)\) and</p><p>•	the graph is symmetrical about the line \(x=p\).</p></div></div>

Graphs of the form $y=\pm {{\left( x-p \right)}^{2}}+q$

Graphs of the form $y=\pm {{\left( x-p \right)}^{2}}+q$

Solution:

Handwritten & Typed Solutions