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<p>Ondorengo funtzioen simetria adierazi:</p> <table style="width: 509px; height: 472px;" border="0"> <tbody> <tr> <td><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAa0AAAG6CAIAAAA0545DAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAed0lEQVR4nO3dX2xT15728eU/aWwTGhcoBBqIoaGEkE5TlaqgBhFKKadHc3Qk1BFqK4SqUY+USnN1dKS5eF/NxUjv7dwdX4xeHb2jEUev5qKdi45GooUEjAjUGVximu3YhB0TKsOEYoMhu8SJ58KdTAiBxIm9f/vP93OVECo/Ic7Ttddae21PuZxXgImi0ea+voJ0CvPEYoN/+MP/vnjxtHQQPJNXOgDgcJo22tS0RjoFnoceBOorl7sdiWyTToHnoQeB+rp9+z937dopnQLPQw8C9ZXJjHV00IOW5pcOADzh/n3vl182nTx5Xyml6w3ffhsslTwvvji7f78RiUxLp1sJTRvt6HhNOgWehx6EhVy50jg21vDokafy6dWrL7z33tT27dPpdMPISIMde7BYfDg5eZf5QYvjuhgWEgiUjx0rzn16546v0n3t7dO3btny/9maNhoON/v9tgzvHs/88Xg84QV/wk5D1Nvu3Y/nf1oqeTwepZTyeNTMjEcm0+pkMmMtLZukU2AJ/G8K5olGm+d/sORuap+vXC4rj0eVy8rnK9c9Xx3k8wUmB63vmT04f/T39NgQWIFK8S3/fpLNm2fGxxsikels1r9x40yd09XF+PjNXbvapVNgCYwHYV2dnY+/+SY4PR1qbCwfPvxIOs5KJJMjJ09+LJ0CS6AHYTlzo8UdO6Z37LDfGvF8bJqxBdaLgXoxDEPXs2yitr4lxoOVmcHKXOH8jwEsKZO5EQg0smnG+hgPAvXCRbFd0INAvWQyY+3tO6RTYGn0IFAvhcL9PXs6pFNgac/sQY8n7PGEy+X83IRg5ePKn5sVD7AxxoN2wXgQqBdNG+3q6pROgaXRg0BdlEqlTOZGONwsHQRLoweButD1rFKqpWWjdBAsbZGdTc/fJ8heQmA5NG20vX07mwdtgfEgUBealmbzoF1Ucf4ggOVLpehB22A8CNSFrmfZPGgXT4wHq531Y5YQeJbJybucRG0XjAeBushkxjZsWC+dAstCDwK1p+tZw/iZE7fsgh4Eak/TRtvbd7Bpxi5++TnNXx1ezqxftX8fcJVkcoTBoI0wHgRq79atHzlhwUZ+GQ9WO5pj9Ac8RzI5cvz4MekUWC7Gg0Dt5XK32URtI/QgUHualm5v3y6dAstFDwI1puvZcLiZTdQ2Qg8CNabr2aamNdIpUAV6EKgxTRttbd0inQJVoAeBGhsfv8kiib3Qg0CN5XK3X32VRRI7oQeBGtO0dFfXbukUqAI9CNSYrme5mcRe6EGgliYn705O3qUH7YUeBGopl7sTiWzjpBl7oQeBWkomf2Cx2HboQaCWJiZ+5MQt26EHgVpKpdJsmrEdehCopUxmjOti22E2F1YxMeGPxYKFgjccnjlwwNiypSSdaCV0Pct1se3Qg7CK06dDH31UXLt29sED71dfrTlx4oF0oqoViw8nJn7kpBnb4boYVvHCC2WvVymlvF7ltecbM5e7HQ43S6dA1RgPwioOHpw6daqpVPL4/eUPP3wkHWclNG2Ui2I7ogdhnmi0ef4HfX2F+V89ezb46acPQqGyfa+LuaPOpuhBmKdSfNFo84IGrCiX1eysR6my16tKJY/p6Wrg2jVt1y7Gg/ZDD8IqDh+e+vrrUD7vC4dnjh615XVxLnf76NHD0ilQNXoQVvHKK6Xjx4vSKVYlHr/y93//v6RToGr2XJYDrKdUKuVyd3hMnR3Rg0BtaFq6pWVjIBCQDoKq0YNAbUxM3IpEtkmnwErQg0BtJJMj3d1/IZ0CK0EPArWRSqXXr18nnQIrQQ8CtZFMjnAziU3Rg0BtJBLD3d2vS6fAStCDQA3kcrcNw2CdxKboQaAGNC0diWxj04xN0YNADWjaKMdQ2xc9CNTA+PhNJgftix4EaiCRGG5r2yqdAitEDwI1wHWxrdGDwGoZhsHjmWyNHgRWS9ezLS2beDyTfdGDwGolEsPsHLQ1ehBYLS6K7Y4eBFYrlUrzWBJboweB1dK0NJsHbY0eBFZL17PMD9oaPQisSi53O58v0IO2Rg8Cq1IZDHLCgq3Rg8CqMDnoAPQgsCqpVJqLYrujB4FVSSSG2TRjd/QgsCpsonYAehBYucoJC8wP2h09CKycrmfD4WYWi+2OHgRWjotiZ6AHgZVLJIY5ftUB6EFg5cbHb77xRpd0CqwWPQisnKaNsnnQAehBYOU0Lc11sQPQg8AKccKCY/ilAwC/+Plnz9mzwWy2IRSa7e2dam0tSSdaAjsHHYPxIKzi8uVAR8f0735X6O2dGhgISsdZmqZxZ7FDMB6EVVy/3tDYWD59OhgKlT/44JF0nKVxHL9jMB6EVRiGp6lp9vPP7//61w/7+20wHmQTtWPQgzBPNNocjTbP/2A+n6/c2flYKfXSS7M//eQTyFclTRtlftAZuC6Gefr6CkqpaLS58sECbW2ldLph587pu3d9L788Y3q6qmUyY8wPOgM9CKvo6Zk6fTp05kxo3bqZI0esPj+Yy93esGE9Jyw4Az0IqwiFyr/97UPpFMuVydxob98hnQK1wfwgsBKZzBh3kjgGPQisxPXrN159dbt0CtQGPQisRCYz1t5ODzoEPQisRCx2ketix6AHgapNTt7N5wuskzgGPQhULZMZowSdhB4EqkYPOgw9CFSNzYMOQw8CVbt+/UZb21bpFKgZehCoGpuoHYYeBKpTKpWSyR84acZJ6EGgOrncnXC4ORxeeG4Y7IseBKqTTP7Q1dUpnQK1RA8C1Ukkhrkodhh6EKgOi8XOQw8C1YnHr+zd+6Z0CtQSPQhUJ5kc4brYYehBoAqaNtrausXv5yB3R6EHgSokEsP79r0tnQI1Rg8CVdD1LM+ocx56EKjC0FDirbe6pVOgxuhBoApsHnQkehBYLsMwJifvtrZukQ6CGqMHgeWKxxNdXbt5drvz0IPAcun6eCTSJp0CtUcPAsv1/ffJN97okk6B2qMHgeVikcSp6EFguXg8k1PRg8CyTE7eLRYfsonakehBYFkYDDoYPQgsi6alOzp2SqdAXdCDwLJwR52D0YPAsvT3n+/p2S+dAnVBDwLLksncYH7QqehBYGm6nt2wYV1T0xrpIKgLehCWMzTUGI1a6+nAmjba0fGadArUCz0IaxkaagwEytIpFkomR+hBB6MHYSGVEtyz57F0kIVSqfSuXe3SKVAv9CCswrIlqJTq74+9/36vdArUi6dczktngFssmPXr6ys856tP/wUpxeLDzZtfu3dvnMfUORU9CLNFo81LFtxy/o5pEonhjz/+65GRy9JBUC9cFwNLyGTGurp2S6dAHdGDsCLrDAYVi8UuQA8CS2Cx2PHoQWAJsdjFvXvflE6BOqIHgeeZnLxrGD9zXexs9CDwPMnkCMcrOB49CDyPpo1y/Krj0YPA86RS6V276EGHoweB58lkbjA56Hj0IPA88fgVrosdjx4EnknTRpVSrJM4Hj0IPJOmpbu6dnO8guPRg8AzZTJjTA66AT0IPNO1ayPcUecG9CDwTPH4lX373pZOgbqjB4HF5fMFXc92d78uHQR1Rw8Ci6tMDrJI4gb0ILC4ePwKx6+6BD0ILG5g4MLRo4elU8AM9CCwuMHB71gkcQl6EFiEYRi53J1IZJt0EJiBHgQWMTgY37dvr3QKmIQeBBahaaPcSeIe9CCwiEuX4u+8w3jQLehBYBFcF7sKPQgsZBhGLnebRRL3oAeBhRKJ4Y6O1wKBgHQQmIQeBBbStDRnULsKPQgsNDAQO3iwRzoFzEMPAgsxHnQbehB4gmEYmjbKcVuuQg8CT2CRxIXoQeAJXBS7ED0IPIE7SVyIHgSewJ3FLkQPAv/DMIxEYpg76tyGHgT+h65nW1o2sUjiNjyDBlaRy/nOnQveu+dbu3b2wIGprVtL5mfgeAV3ogdhFWfOhA4dmtq8uXTzpv/MmdDJk/fNz5BKpXftYrHYdbguhlV88smDzZtLSqlNm2a83rJIBp5J4k70ICzn/Plgb++UyEtzXexOXBfDPNFo8/wP+voKC/7C7Kw6dy64c+djkclBXc+2tGxkkcSF6EGYp1J80Wjz0w2olJqY8MfjjYcOTTU3z5oeTSkuil2MHoRVnD0bLBa9p06trXy6aFfWlaaxSOJS9CCs4sSJB7IBBgZif/d3fyubASJYJwF+wQkLrkUPAkoppevZQKCxpWWTdBAIoAcBpVgkcTd6EFCKRRJ3owcBpZS6dIkd1O5FDwJKceygu9GDgOrvj23YsD4S2SYdBDLoQUD198d6e3lgsXvRg4C6dCn+7rv7pFNADD0IVCYHWSx2L3oQbqfrWcP4ub19h3QQiKEH4Xb9/bGenn1+P/fauxc9CLcbGIgdPPiudApIogfhdoOD8Z6e/dIpIIkehKsZhjExcYvJQZejB+Fqg4Pxjo7XmprWSAeBJHoQrsYOaih6EC7HIgkUPQg3MwwjHr/CIgnoQbiXrmc3bFgfDjdLB4EwehDuNTgY37v3TekUkEcPwr2YHEQFPQj36u+Pvf9+r3QKyKMH4VK6nlVKcQY1FD0I1+IBdZhDD8KleEAd5tCDcKmBAe4kwS/oQbiRYRiJxDAP6kSF/89/Xrt/vxGJTJvzehMT/lgsWCh4w+GZAweMLVtK5rxuxc8/e86eDWazDaHQbG/vVGurqa8+39BQ4+XLgb6+gsmvm8v5zp0L3rvnW7t29sCBqa1bxf4FzDf/e/f7L3Z3vx4IBESSSP30Zd//sr/79+97v/yy6eTJ+0opXW/49ttgqeR58cXZSvv59+41RkYaTOvB06dDH31UXLt29sED71dfrTlx4oE5r1tx+XKgo2P6V796NDHhHxgIfvqpqa8+Z2ioMRAoi7z0mTOhQ4emNm8u3bzpP3MmVHlbuMT87/33v78itUgi+NOXff8L/u5fudI4Ntbw6JGn8unVqy+8997U9u3T6XRDpf287e3Tt26ZdyL5Cy+UvV6llPJ6ldf0i/Lr1xvu3PH94z++ODAQ/OCDR2a/vFLqv38N9ux5LPLqn3zyYPPmklJq06YZr1fmt1HK/O89l0uJLJLI/vRl3/+Cv/uBQPnYseLcp3fu+Cojv7n283s8ambGY1qggwenTp1qKpU8fn/5ww/N/kkYhqepafbzz+/fu+f95pvQX/1Vcen/pqZkfw3mO38+2Ns7JZ1CxvnzwRs3+nt7f2/y64r/9GXf/4K/+7t3P/FvXip5PB6llJprP3+5rHy+uo8LotFmpVRfX+Hs2eCnnz4Ihcpmjo3nXt3nK3d2PlZKvfTS7E8/+Ux46QUBLl8OKKXOnQvO/bk5k0RzAZRSs7Pq3Lngzp2PXTU5WFH53oPBtN9fjkS2mfzqUj/9OVLv/wqR3/1F+Xzlcll5PGqu/fzZrH/jxpl6v/Dcz7tcVrOzHqXKXq8qlUwah869eltbKZ1u2Llz+u5d38sv1/27fjrA/Pe9mb8Gcy80MeGPxxsPHZpqbp4156WtY+57//LLAZEdM1I//TlS7/8Kkd/9RW3ePDM+3hCJTM+1n//bb0OHD5s3Rj18eOrrr0P5vC8cnjl61Ozr4p6eqdOnQ2fOhNatmzlyRGZ+UNbZs8Fi0Xvq1NrKp+b/Kgqa+97/6Z8uv/baEek4AmTf/7K/+/N1dj7+5pvg9HSosbFcaT9PuZwXDAQXEhkKzbd//5F/+If/w011mMM+ariLYRiaNtrd/bp0EFiIQA9W5uylyL66bABdzx469JceT3j//iOV01bcRtez+/cfyecLhw79RvBfwM1vQvFXXzQA40EX+eyzL/r7Y0qpwcHvPv74r6XjCPjssy8SiWHl4n8BLMrzxz+6azOtm33xxROLdC780fMvgEUJrJPITpOLT9ILBjh06C8r40Gl1L59b1+8eFokBv8Cbn4Tir/6ogG4LnaRP/3pj36/Xym1b9/bf/7z/5WOI+BPf/pjZeega/8FsCj2zbhIMjnym98cv3HjqmwM8eEAsADjQRfp7z/PyaPA0+hBFxkYuHD48EHpFIDl0IMuEo9f4bHlwNPoQbfI5W7n8wXzD1kBrI8edItYbHDv3jelTqIHrIwedIuBgQtHjx6WTgFYET3oFrHYRRaLgUXRg65gGIampdvbd0gHAayIHnSFwcF4V9fucFj4nA/AmuhBV+jvj3FRDDwLPegKAwOxgwfflU4BWBQ96Aqalu7q6pROAVgUPeh8mcxYINDIDmrgWehB52NyEHg+etD5BgYuHDxIDwLPRA86X3//+fff75VOAVgXPehw+Xwhny+0tm6RDgJYFz3ocLHYRR5YDjwfPehwAwMX2DkIPB896HD9/bFf/ep96RSApdGDTlYqlRKJ4e7u16WDAJZGDzpZIjHc0bGz8qxOAM9CDzoZF8XActCDTsYiCbAc9KCTxWIXe3r2S6cArI4edCxdzzY1reHsVWBJ9KBj9ffHuJ0OWA560LEuXYpzvAKwHPSgYyWTP3DcFrAc9KBjTUz8yNmrwHLQg86UTI7wlE5gmehBZ0okru7d+6Z0CsAe6EFnunRp6K23uqVTAPZADzpTMvkDxysAy0QPOpBhGLqeZZEEWCZOInGgSgna95iZXM537lzw3j3f2rWzBw5Mbd1akk4Eh7PrrwqeIxYbtPVZ/GfOhA4dmtq8uXTzpv/MmdDJk/elE8Hh6EEHSqXSe/bslk6xcp988qDywaZNM15vWTYM3ID5QQfq74/t27dXOkUNnD8f7O2dkk4B5/OUy3npDKixrVs70+n/CAQC0kEWikafOPymr6/w9Fcrfzg7q86dC+7YMb1tG5ODqDt60GkSieG/+Zs/nD//79JBnikabV7QgAtMTPjj8cZDh6aam2dNSwU3Y37QaTRt1O53kpw9GywWvadOra18+vzSBFaPHnSagYEL77xj78nBEyceSEeAu7BO4jSaNsqdJEBV6EGnqTyrUzoFYCf0oKNkMmMdHa9ZcKUYsDJ60FEGB7/r6rLxDmpABD3oKN9/n7T7IglgPnrQUeLxKyySANWiB52jVColkyP0IFAtetA5MpkxWx+3BUihB51jcDBu9ztJABH0oHNcuzbyxhtd0ikA+6EHnWNw8Luurk7pFID90IPOkUyO7N3LM+qAqtGDDpFMjrS2buFOEmAF6EGHSCZ/YJEEWBl60CEuXYrz4HZgZehBh0gkhru7/0I6BWBL9KATGIaRSAyzSAKsDD3oBLqe3bBhPYskwMrQg04wOBjntmJgxehBJ7h0Kf7uu/ukUwB2RQ86ga5nI5Ft0ikAu6IHba9UKg0OftfTw3gQWCF60PYqd5Js2LBeOghgV/Sg7WnaaCTSJp0CsDF60PaGhhLcSQKsBj1oe5qW5hl1wGrQg7aXSFzt6HhNOgVgY/SgveXzhXy+0NGxUzoIYGP0oL3xbCZg9ehBe+OYGWD16EF7S6XSe/Z0SKcA7I0etDcWi4HVowftjcViYPXoQRvL5wvF4kNOWABWiR60sUxmrL19B4vFwCrRgzaWSAw7+6J4aKgxGm2WTgHnowdt7MKFwXfffUc6Rb0MDTUGAmXpFHAFetDGYrHBnp790inqolKCe/Y8lg4CV6AH7apYfJjL3XbkHXWUIEzmKZfz0hmwEvH4lc8++2J4+KJ0kCosmOzr6ys8/dW+vsLTc4IL/iZQW/SgXf3zP///f/3Xf/uXf/l/0kGqFo02L7/XqvrLwMpwXWxX165pb7zRJZ0CcAJ60K6SyRFnb5qpYDAIE9CDdqVpo27oQcAE9KAtFYsPJyfvOnKxGDAfPWhLmjbKHXVArdCDtsRFMVBD9KAtXbumcfwqUCv0oC1p2ijHrwK1Qg/aUiYztnfvm9IpAIegB+0nny9kMjdaWjZJBwEcgh60n2RyhB0zQA3Rg/ajaaP79r0tnQJwDnrQfq5fv8GdxUAN0YP2o2mjTA4CNUQP2s/gYJzFYqCG6EGbyeVul0ql1tYt0kEA56AHbSaTucFiMVBb9KDNVE5YkE4BOAo9aDNDQ4m33uqWTgE4Cj1oM4OD37FIAtQWPWgzmcxYd/fr0ikAR6EH7WRi4ke/3x8IBKSDAI5CD9pJMvkDF8VAzdGDdqJpae4sBmqOHrSTCxcG29q2SqcAnIYetJPBwe94LAlQc/SgbeTzhcnJn1gsBmqOHrSNTGasq2t3U9Ma6SCA09CDtpFIDHNRDNQDPWgbqVQ6EtkmnQJwIHrQNjQtvWnTy9IpAAeiB20jkbjKdTFQD/SgbeRyd3h2O1AP9KA9TE7eDYebeSwJUA/0oD1oWppjqIE6oQftIZn8IRJpk04BOBM9aA/XrmktLRulUwDO5JcOgGXRtNHjx49JpzDJzz97zp4NZrMNodBsb+9Ua2tJOhEcjvGgPSSTI+5ZLL58OdDRMf273xV6e6cGBoLSceB8jAdtIJe7ncvdds8JC9evNzQ2lk+fDoZC5Q8+eCQdB87HeNAGdD3b0rLJPcfxG4anqWn288/v//rXD/v7GQ+i7hgP2oBjNs1Eo83zP+jrKzz91b6+gs9X7ux8rJR66aXZn37ymR4TrkMP2kAqlXbGHXWV4otGmxc04PyvKqXa2krpdMPOndN37/pefnnG1IhwJXrQBnQ9e/Dgu9IpzNPTM3X6dOjMmdC6dTNHjjA/iLqjB20gkRg+efJj6RTmCYXKv/3tQ+kUcBHWSazOMAxdzzrjuhiwJnrQ6nQ9q5TiBFagfuhBq9P1rHt2DgIi6EGrSySGGQwCdUUPWt34+M1du5yweRCwLHrQ6jRt1BmbqAHLogetTtPSzA8CdUUPWpphGLncbeYHgbqiBy2tskjinhMWABH0oKWxgxowAT1oaUwOAiagBy0tlUq3tW2VTgE4HD1oaYnEMNfFQL3Rg5am61k2DwL1Rg9al65nw+HmlpZN0kEAh6MHrUvTRtk5CJiAHrQuLooBc9CD1vX990lOWABMQA9aFycPAuagB62L+UHAHPSgRRmGkcvdoQcBE9CDFsUJC4Bp6EGLYnIQMA09aFGaluaiGDAHPWhRqVSaTTOAOehBi2ITNWAaetCikskfuro6pVMArkAPWlGx+FAp1dS0RjoI4Ar0oBXF41dYLAZMQw9aka5nI5E26RSAW9CDVpRKpXftapdOAbgFPWhFyeQIiySAaehBK8pkxtrbd0inANyCHrScUqmk69n29u3SQQC38EsHwEK6nm1p2ejmExYmJvyxWLBQ8IbDMwcOGFu2lKQTweHoQcvhovj06dBHHxXXrp198MD71VdrTpx4IJ0IDsd1seUkkyMuf2bxCy+UvV6llPJ6lZd3KOqP8aDlFIsP169fJ51C0sGDU6dONZVKHr+//OGHj6TjwPnoQcu5devHt97qlk5RF9Fo8/wP+voKT3+1r69w9mzw008fhEJlrothDnrQcjKZsePHj0mnqItK8UWjzQsacP5XlVLlspqd9ShV9npVqeQxNSJciR60HE1Lu3x+8PDhqa+/DuXzvnB45uhRrotRd/SgteTzhWKx2NKyUTqIpFdeKR0/XpROARdhNc5aKptm/H7+/wSYhx60FjYPAuajB60lkxlz+eQgYD560FpSqcyrr3JnMWAqetBaMpkxHs8EmIwetBZNG+W6GDAZPWghk5N3/X5/ONwsHQRwF3rQQjQtzWIxYD560EJ0fZweBMxHD1pIsfiQZxYD5qMHLeT69RttbVulUwCuQw9aiKalu7p2S6cAXIcetBBuqgNE0INWUSqVJiZuRSLbpIMArkMPWoWuZ1taNrn5MXWAFHrQKrgoBqTQg1ahaWnuLAZE0INWcf36DU6aAUTQg1ahaaNcFwMi6EGr4ARWQAo9aAmGYUxO3m1t3SIdBHAjetASdD3b2voKj2cCRNCDlsBiMSCIHrQENg8CguhBS0il0rt2MR4EZNCDlsB4EBBED1oCPQgIogfl5fOFYvFhS8tG6SCAS9GD8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alt="" /></td> <td> </td> </tr> </tbody> </table> <p>Erantzuna:</p> <p>A) {:MCH:=BAKOITIA~BIKOITIAPAR~EZ DU SIMETRIARIK}</p> <p>B) {:MCH:=BAKOITIA~BIKOITIAPAR~EZ DU SIMETRIARIK}</p> <p>C) {:MCH:=BAKOITIA~BIKOITIAPAR~EZ DU SIMETRIARIK}</p> <p>D){:MCH:BAKOITIA~=BIKOITIAPAR~EZ DU SIMETRIARIK}</p> <p>E) {:MCH:BAKOITIA~BIKOITIAPAR~=EZ DU SIMETRIARIK}</p>
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