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Unit 15 · Anu dalam Tambah
Unit 15

Anu dalam Tambah

Aina ada 27 keping pelekat. Selepas kakak memberinya k keping, Aina ada 63 keping.
27 + k = 63

Anu dalam Tambah
未知数 = anu 算式里用一个字母(例如 k)代表还不知道的数,这个字母就叫未知数。这个单元要在加法算式里找出未知数是多少。 例子:5 + m = 12 里,m 就是未知数,它代表 7。 注意:字母只是代替一个数,它本身不是一个特别的数。
unknown = anu In a number sentence we can use a letter such as k to stand for a number we do not know yet; this letter is called the unknown. In this unit we find the unknown in addition sentences. Example: in 5 + m = 12, m is the unknown and it stands for 7. Watch out: a letter simply takes the place of a number.
Guna nombor kecil

Fikir dengan nombor kecil dahulu

3 + ? = 5 → ? = 5 − 3

3 + 2 = 5
2 = 5 − 3
用小数字想 = fikir dengan nombor kecil 遇到不会的式子,可以先换成小数字来想:3 加几等于 5?我们知道是 2,而 2 正好是 5 − 3。所以“某数加未知数等于总数”,未知数 = 总数 − 已知的数。 例子:4 + □ = 10 → □ = 10 − 4 = 6。 注意:求加法里的未知数,要用减法。
think with small numbers = fikir dengan nombor kecil When a number sentence looks hard, try it with small numbers: 3 plus what makes 5? We know it is 2, and 2 is exactly 5 − 3. So when a number plus an unknown gives a total, the unknown = total − known number. Example: 4 + □ = 10, so □ = 10 − 4 = 6. Watch out: to find an unknown in addition, we subtract.
Anu di belakang

27 + k = 63

Tolak nombor yang diketahui daripada jumlah.

27 + k = 63
k = 63 − 27
k = 36
513
63
−27
36

Semak: 27 + 36 = 63 ✔

未知数在后面 = anu di belakang 27 + k = 63:总数是 63,已知的加数是 27,所以 k = 63 − 27 = 36。求出来以后,把 36 放回原式:27 + 36 = 63,对了,就说明答案正确。 例子:45 + t = 80 → t = 80 − 45 = 35。 注意:写答案时要写“k 的值是 36”。
unknown at the end = anu di belakang 27 + k = 63: the total is 63 and the known number is 27, so k = 63 − 27 = 36. Then put 36 back into the sentence: 27 + 36 = 63, which is correct. Example: 45 + t = 80, so t = 80 − 45 = 35. Watch out: write the answer as: the value of k is 36.
Anu di depan

h + 58 = 91

Anu boleh berada di mana-mana.

h + 58 = 91
h = 91 − 58
h = 33
811
91
−58
33

Semak: 33 + 58 = 91 ✔

未知数在前面 = anu di depan 未知数放在前面或后面都一样处理:h + 58 = 91,总数 91 减去已知的 58,得到 h = 33。因为加法可以交换次序,h + 58 和 58 + h 是一样的。 例子:w + 250 = 900 → w = 900 − 250 = 650。 注意:是用总数减已知数,不是已知数减总数。
unknown at the front = anu di depan An unknown at the front is solved the same way: h + 58 = 91, so take the known 58 from the total 91 and get h = 33. In addition the order can be swapped, so h + 58 is the same as 58 + h. Example: w + 250 = 900, so w = 900 − 250 = 650. Watch out: subtract the known number from the total, not the other way round.
Cuba

46 + n = 100. Apakah nilai n?

求 n = cari nilai n 这是加法算式,未知数 n 是其中一个加数,总数已经知道。求加法里的未知数要用减法:n = 总数 − 已知的加数。算完以后,把答案放回原式相加,看看是不是等于总数。 例子:38 + n = 100 → n = 100 − 38 = 62;验算 38 + 62 = 100。 注意:从 100 减的时候个位是 0,要从左边借位;如果把两个数加起来,得到的数会比总数还大,一定不对。
find n = cari nilai n This is an addition sentence where n is one of the numbers added and the total is known. To find an unknown in addition, subtract: n = total − known number. Then put your answer back and add to check. Example: 38 + n = 100, so n = 100 − 38 = 62; check 38 + 62 = 100. Watch out: subtracting from 100 needs regrouping because the ones digit is 0, and adding the two numbers would give something bigger than the total.
Cuba

w + 4 250 = 9 000. Apakah nilai w?

四位数的未知数 = anu nombor empat digit 未知数 w 在前面也一样:w 加上已知的数等于总数,所以 w = 总数 − 已知的数。可以用竖式,也可以分两步心算:先减千,再减百和十。最后把 w 和已知的数加起来检查。 例子:y + 1 300 = 5 000 → 先 5 000 − 1 000 = 4 000,再减 300 → y = 3 700;验算 3 700 + 1 300 = 5 000。 注意:分两步减时,两步都要是“减”,不要第二步变成加。
an unknown with four digits = anu nombor empat digit The unknown w is at the front, but the method is the same: w plus the known number gives the total, so w = total − known number. Use columns, or subtract in two steps: the thousands first, then the rest. Then add back to check. Example: y + 1 300 = 5 000: 5 000 − 1 000 = 4 000, then − 300 gives y = 3 700; check 3 700 + 1 300 = 5 000. Watch out: when subtracting in two steps, both steps are subtractions; do not add in the second step.
Ringkasan

Syabas!

anu = jumlah − nombor diketahui

Untuk mencari anu dalam tambah, tolak nombor yang diketahui daripada jumlah. Semak dengan tambah.

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