2. ariketa: biraketa-gorputzak lantzen

Irudi lau bat (poligono bat, adibidez) zuzen baten inguruan biratzen dugunean (biraketa-ardatza deritzona), biraketa-gorputz bat lortzen dugu. Kanpoaldean sortzen den gainazalari [b]alboko gainazala[/b] deritzo.[br][br]Orokorrean, konoa, zilindroa eta esfera lantzen diren arren, ohituta gaude azalera horiek gure egungo bizitzan ikusten: edalontzi, kopa, ontzi, baloi, mahai-lanpara, bonbilla, bonbona, loreontzi, kupula, buia...[br][br]Ariketa honetan, forma ezberdinekin sortutako biraketa-gorputzak aztertuko ditugu;
GALDERAK
[list=1][*]Deskribatu nola kokatu behar diren puntu urdinak zilindro bat lortzeko. Zer irudi lau mota birarazi behar da ardatzaren inguruan zilindro bat lortzeko? [br][img]data:image/jpeg;base64,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[/img][br][/*][*]Deskribatu nola kokatu behar diren puntu urdinak zilindroa ahalik eta lodiena izateko. [br][/*][*]Deskribatu nola jarri behar diren puntu urdinak aurreko zilindroaren lodiera erdia duen beste zilindro bat lortzeko[/*][*]Deskribatu nola jarri behar diren puntu urdinak kono bat lortzeko. Zer irudi lau mota behar da ardatzaren inguruan biratzean kono bat lor dadin?[br][img]data:image/png;base64,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nola kokatu behar diren puntu urdinak kono-enbor bat lortzeko. Zer irudi lau mota biraraztean lortuko da kono-enbor bat?[br][img]data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAkGBxMTEBISExAVFRUSDxARFRgWFQ8VEBAVFRIWGRUVExcYHSggGBolGxcVITQhJSkrLi4uFx8zODMsNygvLi8BCgoKDg0OGhAQGi0gHiUtLS0tKy8tLS0tLSstKy0tLS0tLS0tKy0rLSstKy0tNS0tLSstLS0tLS0tKy0rLSs3Lf/AABEIALQAtAMBIgACEQEDEQH/xAAcAAEAAgMBAQEAAAAAAAAAAAAAAwQCBQcGAQj/xAA5EAACAQIEAwUFBwMFAQAAAAAAAQIDEQQhMUEFElEGYYGRsQcTInGhFCMyQlLB0YKS8SRicsLhFf/EABkBAQADAQEAAAAAAAAAAAAAAAACAwQBBf/EACMRAQACAgICAQUBAAAAAAAAAAABAgMRITESUUEEExQycWH/2gAMAwEAAhEDEQA/AO4gAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAADWca47Rw0b1JfE/wAMVnOXhsu88fxHtjWqXVO1OO1rOfm/2J1x2t0rtkrV0MHE8bxXEuTU8RUf9creSJsHjaqin72e/wCaXX5ln2J9qvyI9OzA5Cu1eKpyXLXk7aqVpJ92Z6vgHbqNRqFeHI/1q/u/Far6kbYbQnXPWZ09mD5GSaTTunmmtGfSpcAAAAAAAAAAAAAAAAAAAUeM8Sjh6TqS+UVvKT0RcnNJNt2STbeyS1ZyvtTxaWJrOUW1TpJqmuv6pNdWWY6eUq8t/GGt4lz1qkqk580pO+e3RLuKkYzhtl5oRrTel/IljGo97fOxtef2xqNTXSS2PkJ2gktXe3mfZvO3NzPuS9RbNx3XzzDrCGHSzm/AzliYrT6Eb5U7Sg14skjCm/8ALOH8es7C9p7TWGqP4Zu1Nt/hl+n5P1OiHBuKctOnzLJ3XLm73vsdO9n/AGnWLockn99RSU+s4/ln/PeZs1Odw14L8al6sAFDQAAAAAAAAAAAAAABpu1XG1haDll7yXw011l1fctTsRudOTMRG5ef9oPHmv8AS0nm86rW0V+Tx3PE0K9oPrf1JKVT3kpyk7tvNvWV9X53JcLRjyta3bubqV8Y08/JabTthQrZWtottyvWxLeSyX1LdGChJ3eqyMsVTjZtpXRNDnSvhKNlzPfQr4h2m2u70JPtj6I+OHN8XU4d9J1acdP/AAo4qkobr9xiJuEfhds8zVS5nK+bZGZS17Y49uXhoWuBcTnha9OtB5xya2nHeL+Zr8XUvkRVJuyK55WxOun6O4RxKGIowrU3eM1fvi94vvTyLhxr2cdpHhazo1Zfc1Ws3pTm8lLuWzOyma1dS10t5QAAikAAAAAAAAAACLE4iNOEpzaUYxcm3okjknGuJyxdf3ksor8Ef0x28dz0ntK4k2oYaL1tOf8A1X7+R4fCStOz+XloacNONsmfJz4s8NTleSXRoUqji/VE9LELma6vUkxKikpNZprxNDNpDiacr81tfoY4b4m027W0LdPERe/mV8ZU5WrZN695018lTCR6sqVazj8K2M3i5dx890pLmerIux/ipKs20nazZ9q2XRE8sPFbGrqJt7sjKUcMJU1JtkNe10n1J3TcU33FPkcmRlOJZ1p2aXn4nXfZl2n9/S+z1Zfe0laLetSC/dHIHT+L6lzA8QlQrQqwdpwkprvtqn3NXRC1dwsrbU7fowFXhmNjWo060fw1KcZruutC0ZmoAAAAAAAAAAHJu12IcuI1U9nGK8II1f2f409tTc+0LBuGN95bKrCMk++Ks/ReZoatSSlfS1rG6n6w87J+079s8Rh7ZrT0M6VJyhm98iajXUl37or08XbbK/kWIcI6lCS28iehSTirq+pNDERe5r6tV8zs3qcOIWZ4WPT6lOtVcXyrRH14mXX0M40lJcz1Zx3vpSqYiXUzUlyp9xYdGPQo4uHxZLY4lG4RYiutFmRuyjfYzWGe+XqQYqnayWhGUomUHvvi7tDFPmkT06Ns3r6GNOKu7EUnbfZrNvhtFP8ALKpFfJTdj1Bpux+BdHA0INWl7vmkujm3J+puTLbtsr1AADjoAAAAAAADUdpuDLE0eXLng+aD7+nyf8HMsVhc3GStKLaz1TOyGj7Q9no4hc8fhqJZPaXdL+S7Fk8eJUZcXlzDllHDtTz28mSVcInpl6EvGsLVo1OScXFrTpLvT3RWp4x7q5r2xcRxKKVCSeayv4F2UE9kyKrXUou2ttNyjzNbtA4hdlQj0KVeo4tpOyR8deX6mTU6akk2rtnHe+lGdaXVn3Dz1uXXTXRFfFq6stbnEojSvVxC2zKqqtyz/wAE32Z75GaopbEUo2p4itsj0/s27MyxFdVpr7mlJN30qSWkV16ss9lfZ/VryVSunTo3vbSpUXctl3s63gsJClTjTpxUYQVklokU3v8AEL8eOZncpwAUNAAAAAAAAAAAAAAgxmDp1YuFSEZxezV/LoeP4p7P4O7oVHH/AGzzj4PVfU9uCVbzXpC2Otu4cnfZXFUpO9FySWsGpJ+Wf0KVeg45Sg18016nZTGdNPVJ/NJlsZ5+YVfjx8S4nKlHoijiJtSaTsjuFThdB60Kb/oh/BF/8LDXv9mpf2Q/gl9+PSM/Tz7cMlNvd/Ut4Dg+IqSXu6FSWevLK3m8juFHAUofhpQj8oRXoiyRnN6h2Pp/cuY8O7A152dWUaUf7p+Sy+p7DgvZLDYe0lDnn+qdm1/xWiN8Cu2S0rq46wAAgmAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA//2Q==[/img][br][/*][*]Deskribatu nola jarri behar diren puntu urdinak arkatz zorrotz bat lortzeko.[br][img]data:image/jpeg;base64,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[/img][br][/*][*]Azaldu nola kokatu behar diren puntu urdinak gezi txiki bat lortzeko. [br][br][/*][*]Azaldu nola jarri behar diren puntu urdinak karrete bat lortzeko.   [br][img]https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcRuOIg_dnj4J3Fy5n--AwSD-aC_0kvR-xeTqw&usqp=CAU[/img][br][/*][*]Deskribatu nola kokatu behar diren puntu urdinak diabolo bat lortu ahal izateko. [br][img]data:image/jpeg;base64,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[/img][br][/*][*]Deskribatu nola kokatu behar diren puntu urdinak esferaren itxura lor dezagun. Zer irudi lau behar da esfera lortu ahal izateko?[br][img]https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcTXESn2fvHGTn4q8vm4veXWxlviKrGN0CZYXg&usqp=CAU[/img][br][/*][*]Puntu urdin guztiak zuzen berean baldin badaude, zer gorputz lor ditzakegu?[/*][*]Tornuaren altuera 13 cm-koa bada eta diametroa ere 13 cm-koa bada, zein bolumen izango du bertan egin daitekeen zilindrorik handienak? Eta konoak? Eta esferak?[/*][/list]  [img]https://encrypted-tbn0.gstatic.com/images?q=tbn:ANd9GcQILPxSnaiIGcawCKPlRomvuteu8rIZgY4WZg&usqp=CAU[/img][br][br]

Information: 2. ariketa: biraketa-gorputzak lantzen