Jepini përgjigjet me dy shifra pas presjes dhjetore (kur është e mundur).
- Ndryshesa e dy numrave është 4 dhe prodhimi i tyre 117. Gjeni numrat.
- Gjatësia e një drejtkëndëshi është 4 cm më e madhe se gjerësia e tij. Syprina e tij është 357 cm2. Gjeni përmasat e drejtkëndëshit.
- Katrori i ndryshesës së një numri me 3, është 10. Gjeni numrin.
- Trefishi i të anasjellit të një numri është 1 më pak se dhjetëfishi i tij. Cili është ky numër?
- Diagonalja e një drejtkëndëshi është 17 mm. Gjatësia është 7 mm më e madhe se gjerësia e tij. Gjeni përmasat e drejtkëndëshit.
- Katrori dhe drejtkëndëshi, që janë dhënë në figurë, kanë syprina të barabarta. Gjeni gjatësinë e brinjës së katrorit.
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)