Geometry, NAPX-G4-NC12
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
Variant 0
DifficultyLevel
572
Question
Lance drew a trapezium ABCD with 3 equal sides.
He folds it along BD.
After folding, where will point C finish?
Worked Solution
Folding creates a reflection in the line of the fold.
∴ Point C finishes at point F.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Lance drew a trapezium $ABCD$ with 3 equal sides.
He folds it along BD.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/06/NAPX-G4-NC12_1.svg 280 indent3 vpad
After folding, where will point $C$ finish? |
| workedSolution | Folding creates a reflection in the line of the fold.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/06/NAPX-G4-NC12-Answer.svg 280 indent3 vpad
$\therefore$ Point $C$ finishes at point {{{correctAnswer}}}.
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
574
Question
Lulu drew a trapezium ABCD with 3 equal sides.
She folds it along BD.
After folding, where will point C finish?
Worked Solution
Folding creates a reflection in the line of the fold.
∴ Point C finishes at point M.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Lulu drew a trapezium $ABCD$ with 3 equal sides.
She folds it along BD.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/09/Geom_NAPX-G4-NC12_v1.svg 350 indent3 vpad
After folding, where will point $C$ finish? |
| workedSolution | Folding creates a reflection in the line of the fold.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/09/Geom_NAPX-G4-NC12_v1ws.svg 350 indent3 vpad
$\therefore$ Point $C$ finishes at point {{{correctAnswer}}}.
|
| correctAnswer | |
Answers
U2FsdGVkX185LP7p2x0DBQAajsFyaNraPxIhlR2m0G72f2ysjOu1oCOsQHNpX1Wk7rNDrTFFRVoz8U189GNDxSMXGzEYkraJsMHtIHTERVnUXE/iUIz0hF2dAIV8OZuWkyhuQkiVmR5r8+6hMciNKRd9g9rGHbgnbkJPRtlV7HhfR3oqc8VGx0i1A/RA7XhfudMXWEgPYyHWQ8xhH54guQHRgOKmeBJ6fHTc9Gq9+KYBujDeOisbJBtSNBSIsuKgSaqvvxfu5McnX36g3OtNkVoklHJ9xDCZocnpvAeHfBUnkdvYW9a3AB8NNxCU0T8hbxTTYtupwiQvLct3Plzq4lAXOHxNeTnZeJPuYDjHmiOxrmmJrou4M5tcnmBa8P6wijPxtKtl3Nyj15nnLskNlRpjscHXqgwcLtkr9tyM/YmCvZDDZ7tjBiqcnA9bV7SoGR5oxX9+GAuxiXsX62I6s9xByhSjJ0H1ibjsX5H7reiZr/F9pmw2B0I+fW1Sb3oo/XKwJBZXK37J8rK2xfP3E/fKmjNqODW2uVZpFZo4CstARajaeIzEkDtj13YjaUNzJ753o6+aRaafLU7AIq6zot1rtZmIgcKc4al3RMHjD040YPu7G8vL6AdAlUYshhjLjI+0UE7ZUcenuA9js3YvtHnRYtTKGjV2szNMlvr5nkyeH4CJkApXp9p68jht6Rv70Xj5HV3VaXMJMO2dGAXJG7QjtU0qFkBTC7kPkCcf/CIY9LYbo4AuuxI+LDJsK7pH7pBfqB6x7WLSrMyu2Go3Swc0iC8E1+t/eibgb2SNpUroPEyJs+O0Rb+uR5fyhIAdNQPwx81S5blEbmMqjZ2Qk6XSXNGjc1VdcdqTFWJy6usjM2fmQTrQEVzJt/klBCA41PaNF3+wH4v3Nkf3kW9girDytQQI0qLScncnmCAsVjRWX1j+R06kd+G1BXbXDuOwdZ3jG1i3kNLYBPzeKzJiWxVd6cha76KksLb/xByQTjb+ys0mIGdrYQ7mXwbsPi1mdmihFuYYCQx8svZSnBxptRjhPT9jKPuUI0XtQdjHk6VvEIQz5F4AVXcecEZTKVckt+eElqtqvnog5v1raQgN7V+GQoQ3tzuFc9xLaKlFZ4Fn7Yd8Sz1Itkc7GFgoTa5oCCBLP2I+JH/L/OFiNimmuYOH5oxOPyFZnsHWD9QJPKPJWEYhyKxQcNcWy3xg1iWzqBTH2towOCzz1Xm9g+GGtE9SyF1cBjHOqYoDKsKLn95ta4NFCMDmZ2e7xdYBL9x2/rubFeudtwzA8/Xv7V1HSTXMQni7869/Ppy+eqZH1vvc+bmoDQplkAQ/uX3uUSI+P3+12XZx+oxxiALDMcbAlWwwZjpgCkARFp0nCTDlTA4zcZ1vlizBzHks+hoIsYGOoKzjoubWxwXAGrPdxPzsi725/J/ixLfyvf80CRFOr1udysiCOpShW5m5YFGOa/UeZNlVC9CkrZcCyU2IgPw5eCZh0CS500Jm0IJnnmUa0Lft2UfKwi0Oci5YLWertopvOMYnL3ZKy6gsqgB5jIWoBgpSBxWJ6Z29XMjCRS+aUTBOj+l/7k+MIPcKePl4tYw/VOLNgCdEThdldWKckbyLUv1urpxvu6/akDRUMmMcCzMPtMpp6UFpOZwulsVbhvOGcyxi51JmOwp3lAG4XmdLsTVPvCmQRYKCS2jtznCzyrvwdJQB383oYWSZozY4lXOpyq/b1nx/M/atpp9KRF1dSaj9DNrlCIlYRAgQkCSYYPljXJtKQFFRt4qAooYriUMordXuroukG7zNvgf3YD2zUOaILenYhIq6Oo7K/zRyhOIjWSK12WgyumtCI1RGYdGbZpE/MBjHUJsrvtjqzJdwtPHQevIhHa9kDhIMIdQflwtnhVc2q8ASFpfSrVfEiJe8to4b3I8v1Mjn5SB2jP5MVUqdGdnDCuliG+heNgtjxhapk7dW9FBo/4FaEsS61dUPE9ErIZVsMZxU8ohz+fta45gP3f0jjAm/A0fW/zHGfLOqJGC5NAMPGK1ADVAQa1uFjEv9jRl64sOxk7lY4LeWbOrixDZz/wAGUP01K1Yk9QbAITwYSKTNtjTSvW314FRL6RKS0VtPoQUs675Lk+yyt6KH06QWGoBzsQHfi1PSk5BJXVp2OSWwL738cpJFzKqyOHIfDFB4mRFHxFRUK0KGm5UX/9XT8JIoBtcXEFE00Vf70EAJblZrpVnb20tUs0ishgaKKTdHUtWdkQ7FC8QRxftb8hmjutvVWZoJ5WO/Z/thlTaafQX/3ku8FkvgYQeU0t/heJ1lNXKDe5f/CeKzkvIvsBINHeFl2cGrpIAFKTAhx38e10wq9yPATPM+4jlbtbdntp/QkCxFcTU0geJjCu2rVwmiLiAhudWhfcz08imQz33NpnoPvSpm1i9myA6h4A/+ZEb/OnbiGyIFW1NmrIC6S2Iv7XXOYlNxVTXa3DeYnEyWgToxxsVTo8hL7wsfhc9MvwwzPbvPckhTp8u4M7BaIdf027Lge4UrlNiw5ujzew61IVOl3TRo58eHleEiJWHM73ZL/PNVeUCgjrW2hNl8kyOo3bKD7R8zOIR4FqrlSXOaPtYsZPQRykgPfdrt3j1oO1Bvs5xRJp5lnBtv/D/8W+3gcC2qrWGeJbOxckVXh9Uow8CiGoISLq2XBm8PkJoy7neYsxRrjhHGwCGrpPk7yyMerr458y3KMvvIzDWNVVcRRZgkfxboxSPI3lCzX79LSo8Sj35Nh8ExxL/hQmsNN7Robma4ed5cJ3g/tLvlx8VWlhljAb1EbTvCQmIiu34zYQzOm88/E6Lse2qcmlGom9rzRzD+oH93bNLUP9FYIFj/zm2Ff/B4HTo/YhG7aFkDJ/qHw/IUDEhbDe2BMuy2zu/kT3kbt28AluXPcryhLLzaM4KOu0uXLG+GCdlzfth1WfzhlAEA5BirM6GNsBbGglGGFbnT3bRKw5Apui7JF9fbItD8M8ie+XCKTpZXsxfWQqC9caO+TLCn2izJUyxjXj4X/IVC4t0u7xVIiRF+pyGk+SgbKkWvQD/semyuOSGifxP2GQF5Hs3b2R8owBh9+Wxbg+/aXRp8E43uy7aB8vxwt+UOm8in6YK0T0GKjfTfgzJgB9ScX8gAecxKfdcpLBqyxLrzBbLY+mLc69OaFpdtFlheSyDPod3kZxi5e2aX86f1GJCBTe+qw29JXitHTcw3peU+ZO8yCr/E6EPK+pXZdq3LlsxiC3ImLM+3vtK9uGGS23h64KUB3wllH7qFhto9XQ1YyzdlUHnBJlAiDXEtOWPBMBy+rYTfcj9opjJjmDpmOB8X2JtKy1qsKFPQqkrri712fS0k1ATgqdOxtsxqjGlfABGfBmF2PTI4LJ7lIztspo8igsoArkozvp7qY/wKkiFVkrBrUmLgf/PeO+/cZxge1EIkvuKc3CMTW8KgwWxlPFrDxizCMyfcu3b7+BA0ezBdY3PKPTzM4smqeXmt4KSK1VKD9JRewwOa7w/DxuvFBwBLgapGkoVElyl9qYGDxivbmthaPayyBLgxrjup6IB/UTuioGVr4rCySDULtqkE4uU9PRpw+w1T3KDoJKDdCSRyNFqm80ZayK7I7cq4orYiXAxgWU4TiBVqm4qGZ5rvvbUAzGfvVZfIuVQznZozLk3w1ZHc0Yg/0OB/OMJTqLWhfxlqDvGKBLGZNTecqRsv402fh9sMoTNtLSggcP89LW5ilyC0dCEyWVXeXus6O1Tabsv3DpGLlDPzo0NOORXuHd27Ydrz8Nh6qIInrQfRh82rJ1xQNFgq/w4E/LS4WT5IStGdb/+T0kHFyp+tdf/Zu23TjWtEdAnlxaXe9mvNwkNgUHlKTDz6BY2psxF9BL1XCK4fiweTiRGPWXKWHwYlZVF3mnZFACWXIwgh+ugWqKDopk7t89LXbFCQUY+Ac7pOMGn3R+5Q/gxwHjWyNUwdUqaaAengSR7OchtdrFdYsuoEUc/jVOEPnjBWrnskIF69knOzJo6XBbJ7TTK27/kMjEL0jN2UWgqV55O31qHhYRCM0XyvwAtZCFsR9XdDhXoT28ZzK7h35QZgrEJfGLH5i8jDQP3Yn3+THyz+uSsr71RdTjM1/eznAIUPjUZjYW/Wbi7pn9kFvpRirM9VzTOfGPlntEzDi9VcuP0nQOdq6UVEwJAmdzxBlgoeKkANaLzvOlK3470zEduwMxOAlYvPWkt3iC31qJf9UOhHf3kyNlyyiD4R73+5fO94E1uw8zGyFYEl4mHf2SeIkiigrvImeZhXpJ5qwC1RmpZRL9OHHtPXHy7CjNypY1f30B40fUyK8/cuvguptZ7v35LjZMOri19eIH5s1gDKdPm8bXPOk26ZqQ9MCM+wMZASVzCt8I0WO0PTB9aRCJFxsnuEOV+Alo8gT/j3OLbuH7xHrS/QTWupzW+IOFSB54MLnC3XaKt4tiGba0VNwQKxPiyF4YRRCEeDQToCH3eLyR8QBQBWGPS72olCSecOXlfQ1wfomBXg0gLMMlWC6//vHrt5rSno3z1TLSD5JNImsEnUJP+eIJXUSkPRQ/jT3Ti8/eERrTuj975wlr5DFQMZhQ2rScm1fl47hFGJ4pCYEBmZjo00vVDrAPI30UMqNnaYVMsbPNxP4yTbuSiHoQjNgnec3Rpa8387GyGx3FYclWQu5eGmwdYmScgusgpQhjM/23mxxvUslee1njHdM0XXF24+gpt2VrSk9TRUA22gKaf2Zp18luJtqHno6ecC+uRcIb9Agjf6x8sX2e5mtcKwIn4vdnSaJ335Q+WotDtgLEfnew9dSnC5mGr0Ry18JNM7q3eZOWrYfvS5Z/SLXVJKYTW+3lVRdosqPtgOIfKL1klYbJiM84ObHXu5OGwTgki1i8xmin/+rkc/Yh7/ZI1JFG7j3P34FtJPV/JhQNXakO2zG0BIA/1BodXXqjWfdvWO9hnMKciPTJUzU10gp0ntnCIegN3EY81HEcBzhbiYdEtCUbdWfk+SwRjembJRTu4vITyOO73AhiU8qqmxIBuJ92Qrcgi6IUjvDOuNmY5lreqgfWnEFUrGgVD4flKM9EYMMPeSgFXHfBWb4tW8UNYrdqx5vUaTxMSBuN/hGpvugIo2dlUxaEvun42Oy+rgAidBbbhJFLyv3wjiaXj/5USC4S1N1ImCr5HgsBEozUpCYwiwb9VJF9AD9z5bvQf61fRsvsSyU8lMXpQAuOJklSd8KGktGCohzmMorIgvQTz/3mY0BnhwZxawYB3RqEwT9t7Ub33ADd4E53X28BY7Jek5dag7w1ifg/5zHtK85KvkscDNAGmqehTwKnPyCepuWaoPJZt4lcLvei7goPcYsuHLd6JqzSRZNtPPYaqTasw4K5S5UFmuRY+vpuL0kw0cyTEnIarsy2DIEFySokM6FqmSIzpIIKI8nqbDhc2cYCgcAwcncwdW3QM+elYFLFJ86ozDQDtcFR6n7/PDuPXtGSBO0kf8HP6vInFfOM14F8tF1vSDNYSZYtOjE0S3nyLpO50fBtsh6lUp9R6Sy0MpU547Q0w6DSrhi8A8/Qa8uWiZdEYyf6WWMbLkQY9mLGZ7lpvGL/YWj8wK+2a5UxaPlKFH7g2Npcr/DdyQ+FZryj+yDnwUwp7zlNpRrLAm4pxBft1SXdlu22MPpAwVw2s1m6d5Ns1oUR4bgY1zo5cflF2PzUNBzN+6mYcOaW2w3cS4onqBb45oa+SbmuHBnNXFdhqZN1OE128F6a2S7H+bDbGgbu97wMW93QTbhDv/Vxr6afQlPTn6aZi/y1E4qqgT0YL0mkYC8GN9QJoLoDnqaYQD/ulhDsO6zB93CXoYlOIvlL+x2qy3ddi9McW730Ode+AvSnQm3thnNDX3xeVgZMfROj03WjqixmkZ111GzDy0sHfEljFZSlfVFnmyNTPiElPdoy2hojZe+iF7E0qNl02KVLjoP7kjn5QRVrJ9pJBQMe+RQh2O9PuB2ZafaSATlBad68BpEt2ZTCc3hEt8iNJcdZxF11GnUGSku5ZFc/Dx1NyL91zdsJ8FBDtQ7WQx/FP+NjvC/15nPo2jO/G5DykSVxk0paQ25wZeaojOEeBDZEHjmC4QLW3vvsQrNfyG1DztjgiOoZO7lyVKBIulKNZz5m/ZDqRozRH4bAams7SpTQNaob90DCZWeapSzSq4GVyb94oezZgkm49c+9Dx7JEPMm2seS7RRHoT+fwTfwqMeimcmqISQ+ig443gk1KfFyJyP5qTvhVr+81GTNGf9lhRsqSt8YT3AYFfOJO7wuw+jfkVxolI5COAgxlyU1B/xD42zmt9Q9djiGwUfXfX9Ibz/H8cGATTNd4PPhUzPP9Qav83t31pj2bKJn6ShYWlCQ8Ha7+u3yMXPw+Un6zc35O03Z1isEmrV+Syr1HDe/L0UPzFkymBNVoKFKjdD/RQt42aPDEy67AlXby6vQur8N4pwgnDkKQbDgVZqN2ZjoVOB0Sqsa+h3MSg/ZIAaEVr67I1gJBsDz4Xc4wk9H52ac232wyXxwzEVNyd4e/brru9xwtYX6iTAXNHD/gFDrPW3a7ujqnYjqWh3O4JtbRIdoT+YpArWF+G9LF8ZgsrvRTcoI4/0+0XZuOZhUcl3BeOtxxTrnegDddyXCYXVCPW+pJvkkncjZkmkBD66Mbm+CQGZ6aR3jD5NWrTk0R9/N0s2IgFpPzzWQnI8HuawG6QP/mWU7xOtb9mG8n7mrOyF3my1Zt3eFWg3rVaY0rjImsyV8zKlYBUop3A4Qrqige7KJUzsgdH4M5XxUEn8RiUvOLo6p22/1RodUjEyHTdUMd9TEbCKDsE4jCpvOC+DDscwUmzzLw3Fb4olwgCEsuYvuWJlrxtyv2HkZf7JCUDMrnLd+9XdFakrOqMxqjDq/A3Ve4LwKDT94IODbw3aE/iFIfb6HDMFRqyRBf7+owNrvLc+4JoSvm+wobooE1AUgcpaPOFzd15JKpStPpHlRiCSjtVenZH/JO5kes4pr842WKDisAQPDs4FkN7ZUVoZV5bqSu2z6qTBGY1xc4KLKNMJEs7eCcaSrHCKq+oerZoMVH1T1vRXFhZHuseliU52ty/yinORQUTQf3RN7JvLfvtvrM/wqfFgyHzb7YjayvqbwQjrNmcg8YJEtc3zB1ny51Y3MLOzzAUnzlgnA0rh9RgouEc7ZBcwSC5FIxsVvd/h0KqRa9ZA1dyduZfmAi5fzDIIiQNVTegdwXV6cZAkbUo51/w4nWyv7df4ozMFvifFVj9MsI5AOkeaUwFmILMef6TjxI3P30/6aaIJS7ZXzx8eIrzZiNBEPgxLH1cD0XQpqka8nvY2kU99C11rkm5hu2jbFBSZzPmtkgwUJNRbtBATnYybQkTfALsTL1Xy7RpNlGw+FlsuSu3SGZ2B/jZwBsHfF/+ZMbAImUmKNkEU5zm3WwaJs8r3Rgz3L34UujcTqObQvVpbNDiXl6dPJm5UokgVjw19GvaIkXo4KP//4xhQwe8EZdy0VKYiZ8kAZFYhF+2oCqPb+GTPOxw2rZke9jhLB130FwuzpIw4Tiw5WL7bgtvVWki3LYG0kE7PSyDuLvUCT3zQWXUY3TbYxaRAe+EMv14Yoz4R4DHuNEtCXo/MmGAFkEzR4bBtMmGYKPWJ3pUS22lf23PP5pOs6gdc4xxintJJrMASsZDbes2afZMAhoCFXcGERxLo+8VmYxxITdePEOAzDGr0uYWXeN5pbFJAjEvwLc3mYAGyYw0ICosNhQdzarT8rWoCahBIW6o99DVNxcsxXnOipqsVC+0TUH1blyjvlM6hURPlQLh1l1xdGi9YScWpMnLvJVXvktuCyf3i8sXxFhDuzNIxj6sSDhpiKDj7FOQIwSRDxrFSi3bqvEKvi+3UEVSg/uYBmOKXbkKoZWnZJAtQxOmqRttOnDAQLNtM1oZz6U+F/IqUObZvRJZ8zaT06V/j/QWXbRlsZuquWyz3KNipLwuwzwU1crIADtEfcotG7we6UygY74x9jX8HYNcxTWqhCFCdOVklDqTYCJY9WjxDYQs72ZDidcOlurqkxiOJH1giDGoQqH/hYCcG+wlIsM3xjF2BtCKR66XA30Ra/FQChQDAZ5eawIDO4fuVwxcXxvbNuvY/ZhO8FeOTkST+EVAAYii/Vgs14Z0sK3byo0ePw5cmgHWkT6QqSqFGeVdIM9CStAT7IwUZur2tM61WjA0GmJaNHyoVK9Yg7y0ZKFOQT0m2IKB1zb4aaO4vpJBeLurz8n//5lKMMUt/8i+os7vWwmoX4VXZ4VImcOwVy+TEF9tImPztchFlkJh7tZSSokBzPSeYqIyV/PKDX213LuVmAIZSOXEvdwGJapaeR12Ej5LADT+i8xXidJckl52ZXx+mNOgfDryHKY8Q9ZsRcAtMQDA0n/pEjfxi/YJqmByFzpERcXBhWQZUt9f9cVgG95KZX6yVLjXYzzQXc9ly91a/UA/LB3KzWooDXnQhmMuEW+y6K7pQDmbfgFSHlNkmtniiWH9TpMPBpWzGT3nfISVbHdIrmagst2S2Yf1gVw3/KqlXwcMW7HhSHF3EYu3U0YzYZRA0yoEAMs9gUsVoyGr14WUeUlJm2F8Wsyorn3w0cI20Xhh6mM2qk9JHzFuR/0baI/WRZ8XgT7LsAVFKWsu4DpIAAdgE6VYzVy5zeyzhUcB94oqgRj51HglcluxUsd+aqes/XpsbUp5MpS1gf/8cSVnCnvxB1D/qOBJKKIwyKp/rR/C9Zb/yJ2MPsvSMswLESqFUwzLrgaXv4E0Zh5nutLTMmd70d96m52lA6rt0ARnxzm/3UtuHMXq8wTzWnnlgyRDufLIgpMA1fwnyRNx3U/Jq9J53vN2zSSEiO5xKRmifV5gQQiE3Wrp9A==
Variant 2
DifficultyLevel
584
Question
Lincoln drew a trapezium ABCD with 3 equal sides.
He folds it along AC.
After folding, where will point B finish?
Worked Solution
Folding creates a reflection in the line of the fold.
∴ Point B finishes at point G.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Lincoln drew a trapezium $ABCD$ with 3 equal sides.
He folds it along AC.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/09/Geom_NAPX-G4-NC12_v2.svg 350 indent3 vpad
After folding, where will point $B$ finish? |
| workedSolution | Folding creates a reflection in the line of the fold.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/09/Geom_NAPX-G4-NC12_v2ws.svg 350 indent3 vpad
$\therefore$ Point $B$ finishes at point {{{correctAnswer}}}.
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
580
Question
Lucy drew a trapezium WXYZ with 3 equal sides.
She folds it along WY.
After folding, where will point Z finish?
Worked Solution
Folding creates a reflection in the line of the fold. Extend the fold line so that a perpendicular bisector can be drawn across it.
∴ Point Z finishes at point T.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Lucy drew a trapezium $WXYZ$ with 3 equal sides.
She folds it along WY.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/09/Geom_NAPX-G4-NC12_v3q.svg 350 indent3 vpad
After folding, where will point $Z$ finish? |
| workedSolution | Folding creates a reflection in the line of the fold. Extend the fold line so that a perpendicular bisector can be drawn across it.
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2022/09/Geom_NAPX-G4-NC12_v3ws.svg 350 indent3 vpad
$\therefore$ Point $Z$ finishes at point {{{correctAnswer}}}. |
| correctAnswer | |
Answers