Biology
Grade-7
Easy
Question
Match the following.
![](data:image/png;base64,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)
- (i) - a, (ii) - c, (iii) - b, (iv) – d
- (i) - d, (ii) - c, (iii) - a, (iv) - b
- (i) - b, (ii) - c, (iii) - d, (iv) - a
- (i) - c, (ii) - a, (iii) - d, (iv) – b
The correct answer is: (i) - c, (ii) - a, (iii) - d, (iv) – b
- Cactus plant can grow in drought
- Meterolgical drought occurs due toincreased sunlight
- Hydrological drought is the lack of water in river , streams and lakes
- Agricultural drought is the lack in crop productivity
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