From this drawing of part of a measuring tape, write down the measurements at A to I in: a) cm b) m

The major markings on the tape are in tens of centimeters (e.g., 10 cm, 20 cm, 30 cm). Between each 10 cm mark, there are 9 smaller marks, creating 10 equal divisions.
Therefore, each small division represents $\frac{10 \text{ cm}}{10} = 1 \text{ cm}$.

• A: 2 small divisions from 0 cm $\implies 2 \text{ cm}$
• B: 1 small division from 10 cm $\implies 11 \text{ cm}$
• C: 2 small divisions from 30 cm $\implies 32 \text{ cm}$
• D: 3 small divisions from 50 cm $\implies 53 \text{ cm}$
• E: 8 small divisions from 50 cm $\implies 58 \text{ cm}$
• F: 5 small divisions from 70 cm $\implies 75 \text{ cm}$
• G: 8 small divisions from 90 cm $\implies 98 \text{ cm}$
• H: 9 small divisions from 90 cm $\implies 99 \text{ cm}$
• I: 10 small divisions from 90 cm (which is 100 cm) $\implies 100 \text{ cm}$

To convert centimeters to meters, divide by 100 (since $1 \text{ m} = 100 \text{ cm}$).

• A: $2 \text{ cm} = \frac{2}{100} \text{ m} = 0.02 \text{ m}$
• B: $11 \text{ cm} = \frac{11}{100} \text{ m} = 0.11 \text{ m}$
• C: $32 \text{ cm} = \frac{32}{100} \text{ m} = 0.32 \text{ m}$
• D: $53 \text{ cm} = \frac{53}{100} \text{ m} = 0.53 \text{ m}$
• E: $58 \text{ cm} = \frac{58}{100} \text{ m} = 0.58 \text{ m}$
• F: $75 \text{ cm} = \frac{75}{100} \text{ m} = 0.75 \text{ m}$
• G: $98 \text{ cm} = \frac{98}{100} \text{ m} = 0.98 \text{ m}$
• H: $99 \text{ cm} = \frac{99}{100} \text{ m} = 0.99 \text{ m}$
• I: $100 \text{ cm} = \frac{100}{100} \text{ m} = 1.00 \text{ m}$

Final Answers:

a) Measurements in cm:
A: $\boxed{\text{2 cm}}$
B: $\boxed{\text{11 cm}}$
C: $\boxed{\text{32 cm}}$
D: $\boxed{\text{53 cm}}$
E: $\boxed{\text{58 cm}}$
F: $\boxed{\text{75 cm}}$
G: $\boxed{\text{98 cm}}$
H: $\boxed{\text{99 cm}}$
I: $\boxed{\text{100 cm}}$

b) Measurements in m:
A: $\boxed{\text{0.02 m}}$
B: $\boxed{\text{0.11 m}}$
C: $\boxed{\text{0.32 m}}$
D: $\boxed{\text{0.53 m}}$
E: $\boxed{\text{0.58 m}}$
F: $\boxed{\text{0.75 m}}$
G: $\boxed{\text{0.98 m}}$
H: $\boxed{\text{0.99 m}}$
I: $\boxed{\text{1.00 m}}$