He nama tāhūrua
Ka whakamahi ngā rorohiko o nāianei i ngā mati hei whakaahuahanga i te mōhiohio - koia te take e kīia ai he pūnaha matihiko. Ko te rautaki māmā, ko te rautaki o ia rā hei whakaahuahanga i ngā mati, ko te pūnaha tāhūrua, ka whakamahi i ngā mati e rua noa iho (ka tuhia te 0 me te 1 i te nuinga o ngā wā). Ka kīia ko te tāhūrua nā te mea e rua noa iho ngā mati e whakamahia ana, arā, e rua ngā tūnga. Kei tēnei kōwae ako me ngā akoranga e whai ake nei, ka tūhuratia te mahi a te pūnaha tāhūrua, me te nui o te whai mārama ki te whakaahuahanga raraunga.
He aha te kaupapa nei?
Computers today use digits to represent information - that's why they're called digital systems. The simplest and most common way to represent digits is the binary number system, with just two digits (usually written as 0 and 1). It is called binary because there are only two different digits used, or two states.
See teaching this in action
A bit is usually stored in a memory cell inside a computer, which is an electronic circuit that can be set to a high voltage level (1) or a low voltage level (0); on disks they are represented by magnetism or optical reflection.
There are billions of these bits on a typical computer, and they are used to store text, numbers, images, video, and anything else that we need to store or transmit. On computer networks the bits are communicated by light, voltages or sound. Anything that can have two different values …
Ngā Akoranga
| Ngā tau 5 ki 7 | Ngā wero tuhiwaehere | |
|---|---|---|
| Kei ngā wāhanga mātai mā ngā kaiako, ka kitea hoki ngā kupu tīpoka mō te horopaki whānui. Ehara i te mea, me mōhio ngā tamariki 5 ki te 7 ngā tau ki ēnei mātauranga, heoi anō, ki te pātaihia, kei a koe te whakautu ki te pātai. | ||
| 1 |
How binary digits work
Kāore e taea ki te reo Te Reo Māori |
Kāore |
| 2 |
Reinforcing sequencing in binary number systems
Kāore e taea ki te reo Te Reo Māori |
Kāore |
| 3 |
Codes for letters using binary representation
Kāore e taea ki te reo Te Reo Māori |
Kāore |
| Ngā tau 8 ki 10 | Ngā wero tuhiwaehere | |
|---|---|---|
| 1 |
How binary digits work
Kāore e taea ki te reo Te Reo Māori |
Āe |
| 2 |
Reinforcing sequencing in binary number systems
Kāore e taea ki te reo Te Reo Māori |
Kāore |
| 3 |
Codes for letters using binary representation
Kāore e taea ki te reo Te Reo Māori |
Kāore |
Te Whakaurunga Marautanga
| Ngā Mahinga | Ngā Wāhanga Ako o te Marautanga | Ngā Akoranga Tōmua? |
|---|---|---|
| He Kānara Tāhūrua, he Kānara Māori rānei mō tō Keke | Te Mōhio ki te Pānui: Tuhituhi | Āe |
| Nā wai te keke? | Te Mōhio ki te Pānui: Tuhituhi | Āe |
| He Hei Kakī Ingoa Tāhūrua | Toi | Āe |
| He Tauira Tāhūrua | Toi | Āe |
| He Puoro Tāhūrua | Ngā Mahi a te Rēhia: Puoro | Āe |
| He haurongo, he kōrero hoki mō te pūnaha tāhūrua | Te Mōhio ki te Pānui: Pānui Te Mōhio ki te Pānui: Tuhituhi | Kāore |
| Toi Tāhūrua | Toi | Āe |
