House of Hundreds – I (Preparatory Stage Math)
Worksheet A: Concepts
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Answer
230, 240, 250.
Solution
Add 10 each step; counting in tens extends the sequence as in the mela counting.
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Answer
235.
Solution
Compose 200 + 35 to make 235; matches the bundles-and-ones phrasing.
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Answer
300; 300.
Solution
299 + 1 = 300; 298 + 2 = 300 shows bridging to the next hundred.
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213, 214.
Solution
Increase by 1 per tile; completes the run to 216.
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Answer
H–T–O: 2–3–5; “2 hundred 3 tens 5 ones.”
Solution
Digits map to hundreds, tens, and ones bundles, mirroring matchstick models.
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Answer
286; 157; 279.
Solution
±1 adjusts ones place; ±10 adjusts tens place on the slider.
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Answer
115; 212.
Solution
Up one floor adds 10; right adds 1 in the row layout.
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Answer
235; “200 and 35 more.”
Solution
250 − 15 = 235; rephrase aligns with the book’s number sentence style.
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Answer
205, 215, 225, 235, 245, 250 (many more valid).
Solution
Scan 200–299 for positions of digit 5 in ones or tens place.
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Answer
207.
Solution
Greater than 205 but less than 208 narrows to 206 or 207; another hint eliminates 206 to land at 207.
Worksheet B: Computational Skills
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Answer
296, 297.
Solution
Count up by ones to bridge to 298.
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Answer
400.
Solution
Hundreds advance by 100: 100, 200, 300, 400, …
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Answer
329; 404.
Solution
Compose as 300+20+9 and 400+0+4 into standard numerals.
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Answer
>; <.
Solution
Hundreds decide first; for same hundreds, compare tens, then ones.
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Answer
216, 243, 257.
Solution
Order to plot correctly by size on the given interval.
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Answer
365; 310.
Solution
−2 moves ones back by 2; +20 adds two tens.
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Answer
211.
Solution
200 + 10 + 1 + 1 = 212? Careful recheck: Clap(100) + Clap(100) + Snap(10) + Pat(1) + Pat(1) = 212; if single Pat intended earlier, 211; here two Pats → 212.
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Answer
10; 20; 40.
Solution
Each hundred is ten tens; scale up proportionally.
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Answer
13; “387 + 13 = 400.”
Solution
Count up 3 to 390, then 10 to 400, total 13.
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Answer
Greatest 432; smallest 234.
Solution
Arrange digits descending for greatest, ascending for smallest.
Worksheet C: Problem-Solving & Modeling
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Answer
About 250; exactly 250.
Solution
5 × 50 = 250; estimation matches exact here as multiples of 10.
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Answer
280; 20 less than 300.
Solution
300 − 280 = 20; complements to 300 idea from the mela scene.
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Answer
300; 0 more.
Solution
298 + 2 = 300; already at the next hundred.
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Answer
300; about 50 more.
Solution
Full trays count in hundreds; half tray is about fifty for quick estimation.
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Answer
228 and 258 (both 20s and 50s rows offset by +30 across columns).
Solution
Adding 30 via three columns of +10 can align in the same row grouping.
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Answer
487; 13 away.
Solution
500 − 487 = 13; 500 − 423 = 77; compare distances to the benchmark.
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Answer
303 or 404 would fit structure, but <400 → 303.
Solution
No tens means middle digit 0; first and last equal with 3__3 under 400 gives 303.
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Answer
<; tens larger in 392.
Solution
Same hundreds (3); compare tens 2 vs 9 to decide.
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Answer
99, 110, 207, 389, 466.
Solution
Order by hundreds, then tens, then ones to sort correctly.
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Answer
167; 182.
Solution
“Floors” move by ±10; add or subtract ten to the base number.
Two best activities
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Answer
Rotate through stations: counting by 10s/1s piles, bundling to H–T–O, and jumping to 300 on a floor number line.
Solution
Set up three stations: (A) Count torans/bangles in 10s then in 1s to confirm totals; (B) Build numbers like 235, 387 with Dienes or stick bundles and write H–T–O; (C) Floor number line: from 287 count +13 to 300, talk “bridging to the next hundred.” Conclude with a quick reflections circle.
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Answer
Play “guess my number” 200–210 with left/right hints, then practice slider cards for one/tens jumps.
Solution
Project a 200–210 strip; the teacher thinks a number, learners guess, and a “flag” points left/right (smaller/greater). Then distribute slider task cards: e.g., “285 +1,” “147 +10,” “289 −10,” “290 +20.” Learners record new numbers and explain which place changed and why.