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PSLE Foundation Mathematics

<p>A cylindrical solid has a hemispherical top of the same radius $r\text{ cm}$. The cylinder has height $2r\text{ cm}$, and the volume of the entire solid is $576\pi\text{ cm}^3$.</p>
<div class="content-block"><figure class="question-figure aligncenter" style="text-align: center;"><img src="https://vocwkpgapvksartxhhor.supabase.co/storage/v1/object/sign/question-images/pasted/1789189430874-y1vjytfj43.png?token=eyJraWQiOiJiZTM3ZjNhZS05OWM4LTQ5ZGQtYjRiNS1iMTBhYmJhNjY5MWYiLCJhbGciOiJIUzI1NiJ9.eyJ1cmwiOiJxdWVzdGlvbi1pbWFnZXMvcGFzdGVkLzE3ODkxODk0MzA4NzQteTF2anl0Zmo0My5wbmciLCJzY29wZSI6ImRvd25sb2FkIiwiaWF0IjoxNzkyODUxMDc5LCJleHAiOjE3OTI4NTEzNzl9.s8SySRiSStSwbf_LuVeUWQwOMtgOzRgI0oMORx0HEZk" style="max-width: min(150px, 100%); height: auto; display: block;" class="aligncenter custom-width" /></figure></div>
<ol class="abc-list"><li data-list-item-id="sec4-em-2025-mgs-s-p2-q7-b3-i1" data-list-item-path="sec4-em-2025-mgs-s-p2-q7-b3-i1"><div class="list-item-paragraph">Show that&nbsp;$r=6$.<span class="inline-marks">[3]</span></div></li><li data-list-item-id="sec4-em-2025-mgs-s-p2-q7-b3-i2" data-list-item-path="sec4-em-2025-mgs-s-p2-q7-b3-i2"><div class="list-item-paragraph">The entire solid is melted to form a solid cone whose radius and height are equal. Find the total surface area of the cone.<span class="inline-marks">[4]</span></div></li></ol>

A cylindrical solid has a hemispherical top of the same radius $r\text{ cm}$. The cylinder has height $2r\text{ cm}$, and the volume of the entire solid is $576\pi\text{ cm}^3$.

The entire solid is melted to form a solid cone whose radius and height are equal. Find the total surface area of the cone.

Volume and Surface Area of Cylinders

Applications of Pythagoras’ Theorem

Volume and Surface Area of Spheres

Volume and Surface Area of Cones

Volume and Surface Area of Composite Solids

2025 MGS(S) PRELIMS P2 Q7

Volume and Surface Area of Prisms

Mensuration (Pyramid, Cones and Spheres)

Pythagoras’ Theorem

<p>A container in the shape of a circular cone is filled with water to a height of $20$ cm.</p>
<p>It is given that the height of the container is $30$ cm and the diameter of the circular top is $20$ cm.</p>
<p>Show that the amount of water in the container is $\frac{8}{27} \pi$ litres.</p>
<div class="content-block content-block--columns"><div class="question-columns question-columns--2" data-layout="2"><div class="question-column" style="flex: 1; align-self: flex-start;"><p>[$1$ litre $= 1000$ cm$^3$]</p></div><div class="question-column" style="flex: 1; align-self: flex-start;"><div class="content-block"><figure class="question-figure aligncenter" style="text-align: center;"><img src="https://vocwkpgapvksartxhhor.supabase.co/storage/v1/object/sign/question-images/pasted/1770794943413-5zvq0zs8poo.png?token=eyJraWQiOiJiZTM3ZjNhZS05OWM4LTQ5ZGQtYjRiNS1iMTBhYmJhNjY5MWYiLCJhbGciOiJIUzI1NiJ9.eyJ1cmwiOiJxdWVzdGlvbi1pbWFnZXMvcGFzdGVkLzE3NzA3OTQ5NDM0MTMtNXp2cTB6czhwb28ucG5nIiwic2NvcGUiOiJkb3dubG9hZCIsImlhdCI6MTc5Mjg1MTA3OSwiZXhwIjoxNzkyODUxMzc5fQ.nCtGvoQqW_CyPn6F-c1jTMGouz-XccZigQSvS4S46yc" style="max-width: min(200px, 100%); height: auto; display: block;" class="aligncenter custom-width" /></figure></div></div></div></div>

A container in the shape of a circular cone is filled with water to a height of $20$ cm.

It is given that the height of the container is $30$ cm and the diameter of the circular top is $20$ cm.

Show that the amount of water in the container is $\frac{8}{27} \pi$ litres.

Volume Ratios of Similar Solids

IP2U8 Exercise Q8

Congruence and Similarity

<div class="content-block content-block--columns"><div class="question-columns question-columns--2" data-layout="2"><div class="question-column" style="flex: 1; align-self: flex-start;"><p>The diagram shows a sector $POQ$ of a circle.<br>The radius of the sector is $32$ cm and the angle is $135{}^\circ $.</p><ol class="abc-list"><li><div class="list-item-paragraph">Calculate the arc $PQ$ in terms of $\pi$.</div></li></ol><p>The sector is used to make a hollow cone by joining the edges $OP$ and $OQ$.</p><ol class="abc-list" start="2"><li><div class="list-item-paragraph">Calculate</div><ol class="i-list"><li><div class="list-item-paragraph">the radius of the base of the cone.</div></li><li><div class="list-item-paragraph">the curved surface area of the cone, giving your answer in terms of $\pi$.</div></li></ol></li></ol></div><div class="question-column" style="flex: 1; align-self: flex-start;"><div class="content-block"><figure class="question-figure alignright" style="text-align: right;"><img src="https://vocwkpgapvksartxhhor.supabase.co/storage/v1/object/sign/question-images/pasted/1767517950825-0d324k7j12m7.png?token=eyJraWQiOiJiZTM3ZjNhZS05OWM4LTQ5ZGQtYjRiNS1iMTBhYmJhNjY5MWYiLCJhbGciOiJIUzI1NiJ9.eyJ1cmwiOiJxdWVzdGlvbi1pbWFnZXMvcGFzdGVkLzE3Njc1MTc5NTA4MjUtMGQzMjRrN2oxMm03LnBuZyIsInNjb3BlIjoiZG93bmxvYWQiLCJpYXQiOjE3OTI4NTEwNzksImV4cCI6MTc5Mjg1MTM3OX0.9teNUrAPJsC1i3DJ4kXOxgvbZ0fVJaKYCclzu0DInTQ" style="max-width: min(250px, 100%); height: auto; display: block;" class="alignright custom-width" /></figure></div></div></div></div>

Area of Sector

Arc Length

Geometric Analysis: Relationships Between Central Angles, Arc Length, and Area

Arc Length and Area of Sector

<p>The diagram below shows a solid sphere. The radius of the sphere is $14$ cm. A cone of radius <br>$10$ cm and height $11.5$ cm was cut out from the sphere.<br></p>
<ol class="abc-list"><li><div class="list-item-paragraph">What is the total surface area of the cone that was cut out from the sphere?</div></li><li><div class="list-item-paragraph">What is the volume of the cone?</div></li><li><div class="list-item-paragraph">The remaining part of the sphere was moulded into a hemisphere.</div><ol class="i-list"><li><div class="list-item-paragraph">What is the radius of the hemisphere?</div></li><li><div class="list-item-paragraph">Find the total surface area of the hemisphere.</div></li></ol></li></ol>
<div class="content-block"><figure class="question-figure aligncenter" style="text-align: center;"><img src="https://vocwkpgapvksartxhhor.supabase.co/storage/v1/object/sign/question-images/pasted/1765261372968-3d30pibpx2w.png?token=eyJraWQiOiJiZTM3ZjNhZS05OWM4LTQ5ZGQtYjRiNS1iMTBhYmJhNjY5MWYiLCJhbGciOiJIUzI1NiJ9.eyJ1cmwiOiJxdWVzdGlvbi1pbWFnZXMvcGFzdGVkLzE3NjUyNjEzNzI5NjgtM2QzMHBpYnB4MncucG5nIiwic2NvcGUiOiJkb3dubG9hZCIsImlhdCI6MTc5Mjg1MTA3OSwiZXhwIjoxNzkyODUxMzc5fQ.JH3Y66qxv0wPY8DYI8zW9eomHnWGFT-7IkIx-AjMabQ" style="max-width: min(400px, 100%); height: auto; display: block;" class="aligncenter custom-width" /></figure></div>

The diagram below shows a solid sphere. The radius of the sphere is $14$ cm. A cone of radius 
$10$ cm and height $11.5$ cm was cut out from the sphere.


Conservation of Volume and Displacement

Composite Solid: Sphere → Cone Removal → Hemisphere

<p>A solid is formed by removing a cone from a hemisphere of diameter $60$ cm. The base diameter of the cone is found to be half that of the hemisphere’s.</p>
<div class="content-block content-block--columns"><div class="question-columns question-columns--2" data-layout="2"><div class="question-column" style="flex: 1; align-self: flex-start;"><ol class="abc-list"><li><div class="list-item-paragraph">Find the radius of the cone.</div></li><li><div class="list-item-paragraph">Find the volume of the cone removed.</div></li><li><div class="list-item-paragraph">Find the total surface area of the cone.</div></li><li><div class="list-item-paragraph">A painter wanted to paint the total surface area of the remaining solid. Find the total area that need to be painted.</div></li></ol></div><div class="question-column" style="flex: 1; align-self: flex-start;"><div class="content-block"><figure class="question-figure alignright" style="text-align: right;"><img src="https://vocwkpgapvksartxhhor.supabase.co/storage/v1/object/sign/question-images/pasted/1765259444744-1ve6g9lyclv.png?token=eyJraWQiOiJiZTM3ZjNhZS05OWM4LTQ5ZGQtYjRiNS1iMTBhYmJhNjY5MWYiLCJhbGciOiJIUzI1NiJ9.eyJ1cmwiOiJxdWVzdGlvbi1pbWFnZXMvcGFzdGVkLzE3NjUyNTk0NDQ3NDQtMXZlNmc5bHljbHYucG5nIiwic2NvcGUiOiJkb3dubG9hZCIsImlhdCI6MTc5Mjg1MTA3OSwiZXhwIjoxNzkyODUxMzc5fQ.EWzxIvf7Dc7XUJFeeM_SDjIEsfcXqmz3VN3fpo8ncdk" style="max-width: min(250px, 100%); height: auto; display: block;" class="alignright custom-width" /></figure></div></div></div></div>

A solid is formed by removing a cone from a hemisphere of diameter $60$ cm. The base diameter of the cone is found to be half that of the hemisphere’s.

Mensuration of a Composite Solid: Hemisphere Minus Cone

<p>The diagram shows a solid in the shape of a hemisphere with a hollow cone at its centre. The radius of the hemisphere is $15$ cm. The cone has a base diameter of $10$ cm, height of $12$ cm and slant height of $l$ cm.</p>
<div class="content-block content-block--columns"><div class="question-columns question-columns--2" data-layout="2"><div class="question-column" style="flex: 1; align-self: flex-start;"><p>Find</p><ol class="abc-list"><li><div class="list-item-paragraph">the value of $l$,</div></li><li><div class="list-item-paragraph">the volume of the solid,</div></li><li><div class="list-item-paragraph">the total surface area of the solid.</div></li></ol></div><div class="question-column" style="flex: 1; align-self: flex-start;"><div class="content-block"><figure class="question-figure aligncenter" style="text-align: center;"><img src="https://vocwkpgapvksartxhhor.supabase.co/storage/v1/object/sign/question-images/pasted/1765258090978-8nj4chyluci.png?token=eyJraWQiOiJiZTM3ZjNhZS05OWM4LTQ5ZGQtYjRiNS1iMTBhYmJhNjY5MWYiLCJhbGciOiJIUzI1NiJ9.eyJ1cmwiOiJxdWVzdGlvbi1pbWFnZXMvcGFzdGVkLzE3NjUyNTgwOTA5NzgtOG5qNGNoeWx1Y2kucG5nIiwic2NvcGUiOiJkb3dubG9hZCIsImlhdCI6MTc5Mjg1MTA3OSwiZXhwIjoxNzkyODUxMzc5fQ.UeECf_Act_mpiJNxmY5en9O4QuzrR5Y36-ejZmS3jF4" style="max-width: min(400px, 100%); height: auto; display: block;" class="aligncenter custom-width" /></figure></div></div></div></div>

The diagram shows a solid in the shape of a hemisphere with a hollow cone at its centre. The radius of the hemisphere is $15$ cm. The cone has a base diameter of $10$ cm, height of $12$ cm and slant height of $l$ cm.

<p>Figure above shows a conical space that is hollowed out of a cylinder. The cone is as tall and wide as the cylinder. The cone is entirely filled with water to its brim. If the volume of water is $484\pi $cm$^{3}$ and $AB=12$ cm,</p>
<div class="content-block content-block--columns"><div class="question-columns question-columns--2" data-layout="2"><div class="question-column" style="flex: 1; align-self: flex-start;"><ol class="abc-list"><li><div class="list-item-paragraph">find the radius, $r$ cm, of the cone.</div></li><li><div class="list-item-paragraph">Hence, find the area of the surface in contact with water. Leave your answer in two 	decimal places.</div></li></ol></div><div class="question-column" style="flex: 1; align-self: flex-start;"><div class="content-block"><figure class="question-figure alignright" style="text-align: right;"><img src="https://vocwkpgapvksartxhhor.supabase.co/storage/v1/object/sign/question-images/pasted/1765253436993-rtvqwtptlxd.png?token=eyJraWQiOiJiZTM3ZjNhZS05OWM4LTQ5ZGQtYjRiNS1iMTBhYmJhNjY5MWYiLCJhbGciOiJIUzI1NiJ9.eyJ1cmwiOiJxdWVzdGlvbi1pbWFnZXMvcGFzdGVkLzE3NjUyNTM0MzY5OTMtcnR2cXd0cHRseGQucG5nIiwic2NvcGUiOiJkb3dubG9hZCIsImlhdCI6MTc5Mjg1MTA3OSwiZXhwIjoxNzkyODUxMzc5fQ.6CQeCG9ejLTGKpglbhO5OlrEwYW-Xo2s7H0IBO1UT0g" style="max-width: min(220px, 100%); height: auto; display: block;" class="alignright custom-width" /></figure></div></div></div></div>

Figure above shows a conical space that is hollowed out of a cylinder. The cone is as tall and wide as the cylinder. The cone is entirely filled with water to its brim. If the volume of water is $484\pi $cm$^{3}$ and $AB=12$ cm,

Volume and Surface Area of a Hollowed Composite Solid

<p>The diagram below shows a solid right circular cone with a curved surface area of $144\pi $ cm$^{2}$ and base radius $9$ cm.</p>
<div class="content-block content-block--columns"><div class="question-columns question-columns--2" data-layout="2"><div class="question-column" style="flex: 1; align-self: flex-start;"><ol class="abc-list"><li><div class="list-item-paragraph">Find the length of $OP$.</div></li><li><div class="list-item-paragraph">Find the volume of the solid cone, correct to $1$ decimal place.</div></li></ol><p>(Curved surface area of a cone$=\pi rl$; Volume of a cone$=\frac{1}{3}\pi {{r}^{2}}h$)</p></div><div class="question-column" style="flex: 1; align-self: flex-start;"><div class="content-block"><figure class="question-figure alignright" style="text-align: right;"><img src="https://vocwkpgapvksartxhhor.supabase.co/storage/v1/object/sign/question-images/pasted/1765198987723-g4xfl8mrtt.png?token=eyJraWQiOiJiZTM3ZjNhZS05OWM4LTQ5ZGQtYjRiNS1iMTBhYmJhNjY5MWYiLCJhbGciOiJIUzI1NiJ9.eyJ1cmwiOiJxdWVzdGlvbi1pbWFnZXMvcGFzdGVkLzE3NjUxOTg5ODc3MjMtZzR4Zmw4bXJ0dC5wbmciLCJzY29wZSI6ImRvd25sb2FkIiwiaWF0IjoxNzkyODUxMDc5LCJleHAiOjE3OTI4NTEzNzl9.qzDjYX2wbhmDuXj8oc4LqykmqQgCJznsMjA1B_UwOvU" style="max-width: min(200px, 100%); height: auto; display: block;" class="alignright custom-width" /></figure></div></div></div></div>

The diagram below shows a solid right circular cone with a curved surface area of $144\pi $ cm$^{2}$ and base radius $9$ cm.

Slant Height and Volume of a Right Circular Cone

<p>A cone has a base radius of $5$ cm. The curved surface area is $35\pi $ cm$^{2}$.<br>Find its slant height, $l$.</p>
<div class="content-block"><figure class="question-figure alignright" style="text-align: right;"><img src="https://vocwkpgapvksartxhhor.supabase.co/storage/v1/object/sign/question-images/pasted/1765198699190-28v34ilk57m.png?token=eyJraWQiOiJiZTM3ZjNhZS05OWM4LTQ5ZGQtYjRiNS1iMTBhYmJhNjY5MWYiLCJhbGciOiJIUzI1NiJ9.eyJ1cmwiOiJxdWVzdGlvbi1pbWFnZXMvcGFzdGVkLzE3NjUxOTg2OTkxOTAtMjh2MzRpbGs1N20ucG5nIiwic2NvcGUiOiJkb3dubG9hZCIsImlhdCI6MTc5Mjg1MTA3OSwiZXhwIjoxNzkyODUxMzc5fQ.8tspwGRBoUtz3uwSedT1ddoHlvrObi3eGUhdperoWHQ" style="max-width: min(200px, 100%); height: auto; display: block;" class="alignright custom-width" /></figure></div>

A cone has a base radius of $5$ cm. The curved surface area is $35\pi $ cm$^{2}$.
Find its slant height, $l$.

Finding the Slant Height of a Cone

<p>The diagram below is a solid right cone with a base radius of $10$ cm and height of $24$ cm. </p>
<div class="content-block content-block--columns"><div class="question-columns question-columns--2" data-layout="2"><div class="question-column" style="flex: 1; align-self: flex-start;"><p>Find</p><ol class="abc-list"><li><div class="list-item-paragraph">the volume,</div></li><li><div class="list-item-paragraph">the total surface area,</div></li></ol><p>of the cone in the diagram.</p></div><div class="question-column" style="flex: 1; align-self: flex-start;"><div class="content-block"><figure class="question-figure alignright" style="text-align: right;"><img src="https://vocwkpgapvksartxhhor.supabase.co/storage/v1/object/sign/question-images/pasted/1765198385035-2lgroofudka.png?token=eyJraWQiOiJiZTM3ZjNhZS05OWM4LTQ5ZGQtYjRiNS1iMTBhYmJhNjY5MWYiLCJhbGciOiJIUzI1NiJ9.eyJ1cmwiOiJxdWVzdGlvbi1pbWFnZXMvcGFzdGVkLzE3NjUxOTgzODUwMzUtMmxncm9vZnVka2EucG5nIiwic2NvcGUiOiJkb3dubG9hZCIsImlhdCI6MTc5Mjg1MTA3OSwiZXhwIjoxNzkyODUxMzc5fQ.JpC9A9Ypa-ABL84jf2FZS0WMC0Mx79VeHOuHf3TikbM" style="max-width: min(170px, 100%); height: auto; display: block;" class="alignright custom-width" /></figure></div></div></div></div>

The diagram below is a solid right cone with a base radius of $10$ cm and height of $24$ cm. 

Cone Measurements: Volume and Total Surface Area

<div class="content-block"><figure class="question-figure aligncenter" style="text-align: center;"><img src="https://vocwkpgapvksartxhhor.supabase.co/storage/v1/object/sign/question-images/pasted/1765198175753-lyw0nx3okg.png?token=eyJraWQiOiJiZTM3ZjNhZS05OWM4LTQ5ZGQtYjRiNS1iMTBhYmJhNjY5MWYiLCJhbGciOiJIUzI1NiJ9.eyJ1cmwiOiJxdWVzdGlvbi1pbWFnZXMvcGFzdGVkLzE3NjUxOTgxNzU3NTMtbHl3MG54M29rZy5wbmciLCJzY29wZSI6ImRvd25sb2FkIiwiaWF0IjoxNzkyODUxMDc5LCJleHAiOjE3OTI4NTEzNzl9.HJRDxtDf37roY03xUuZlrjgz1-Sc-AjUr0XqbEblPuA" style="max-width: min(210px, 100%); height: auto; display: block;" class="aligncenter custom-width" /></figure></div>
<p>The diagram above shows a closed cone of diameter $16$ cm and a height of $6$ cm. Find the total surface area of this cone.</p>

The diagram above shows a closed cone of diameter $16$ cm and a height of $6$ cm. Find the total surface area of this cone.

Total Surface Area of a Closed Cone

<p>The volume of a cone with a circular base of radius $15$ cm is $250\pi $ cm$^{3}$.</p>
<p>Find its height.</p>

The volume of a cone with a circular base of radius $15$ cm is $250\pi $ cm$^{3}$.

Calculating Cone Height Given Its Volume

<p>The volume of a cone with a circular base of radius $9$ cm is $120\pi $ cm$^{3}$.</p>
<p>Find its height.</p>

The volume of a cone with a circular base of radius $9$ cm is $120\pi $ cm$^{3}$.

Finding the Height of a Cone

<p>A cone has a circular base radius of $13.5$ cm and height of $8$ cm.</p>
<p>Find the volume of the cone.</p>

A cone has a circular base radius of $13.5$ cm and height of $8$ cm.

Cone Volume Calculation

<p>A cone has a circular base radius of $10$ cm and height of $5$ cm.</p>
<p>Find the volume of the cone.</p>

A cone has a circular base radius of $10$ cm and height of $5$ cm.

Finding the Volume of a Cone

<p>A right circular cone has a curved surface area of $136$ cm$^{2}$. Given the radius of cone is $5$ cm, find</p>
<div class="content-block content-block--columns"><div class="question-columns question-columns--2" data-layout="2"><div class="question-column" style="flex: 1; align-self: flex-start;"><ol class="abc-list"><li><div class="list-item-paragraph">the slant height, $l$ and,</div></li><li><div class="list-item-paragraph">the height of the cone, $h$.</div></li></ol></div><div class="question-column" style="flex: 1; align-self: flex-start;"><div class="content-block"><figure class="question-figure alignright" style="text-align: right;"><img src="https://vocwkpgapvksartxhhor.supabase.co/storage/v1/object/sign/question-images/pasted/1765196611896-oo91adcrhw.png?token=eyJraWQiOiJiZTM3ZjNhZS05OWM4LTQ5ZGQtYjRiNS1iMTBhYmJhNjY5MWYiLCJhbGciOiJIUzI1NiJ9.eyJ1cmwiOiJxdWVzdGlvbi1pbWFnZXMvcGFzdGVkLzE3NjUxOTY2MTE4OTYtb285MWFkY3Jody5wbmciLCJzY29wZSI6ImRvd25sb2FkIiwiaWF0IjoxNzkyODUxMDc5LCJleHAiOjE3OTI4NTEzNzl9.-q3EqSoq9jWhLLEWkpeFnnApx-feozvFrMZde_OXaNs" style="max-width: min(150px, 100%); height: auto; display: block;" class="alignright custom-width" /></figure></div></div></div></div>

A right circular cone has a curved surface area of $136$ cm$^{2}$. Given the radius of cone is $5$ cm, find

Given the Curved Surface Area and Other Unknowns

<p>A right circular cone has a base radius of $8$ cm and a vertical height of $15$ cm. Find the curved surface area of the cone, express your answer in terms of $\pi $.</p>

A right circular cone has a base radius of $8$ cm and a vertical height of $15$ cm. Find the curved surface area of the cone, express your answer in terms of $\pi $.

Curved Surface Area of a Cone

<div class="content-block content-block--columns"><div class="question-columns question-columns--2" data-layout="2"><div class="question-column" style="flex: 1; align-self: flex-start;"><p>A cone has a slant height of $5$ cm and a height of $3.5$ cm.</p><p>Find the volume of the cone.</p></div><div class="question-column" style="flex: 1; align-self: flex-start;"><div class="content-block"><figure class="question-figure alignright" style="text-align: right;"><img src="https://vocwkpgapvksartxhhor.supabase.co/storage/v1/object/sign/question-images/pasted/1765195822289-cnziz74dab7.png?token=eyJraWQiOiJiZTM3ZjNhZS05OWM4LTQ5ZGQtYjRiNS1iMTBhYmJhNjY5MWYiLCJhbGciOiJIUzI1NiJ9.eyJ1cmwiOiJxdWVzdGlvbi1pbWFnZXMvcGFzdGVkLzE3NjUxOTU4MjIyODktY256aXo3NGRhYjcucG5nIiwic2NvcGUiOiJkb3dubG9hZCIsImlhdCI6MTc5Mjg1MTA3OSwiZXhwIjoxNzkyODUxMzc5fQ.dayF5wwvRENrZZ4G9a_fB_8Cd2vWYjAJTyl3rGMNlRc" style="max-width: min(170px, 100%); height: auto; display: block;" class="alignright custom-width" /></figure></div></div></div></div>

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