IDNLearn.com provides a seamless experience for finding the answers you need. Ask anything and receive well-informed answers from our community of experienced professionals.
Sagot :
Sure, let's solve this step-by-step:
1. Understand the given information:
- The initial height of the object (or the student, in this case) is 140 cm.
- The ratio of the height increase is 2:3.
2. What does the ratio 2:3 mean?
- The ratio 2:3 implies that for every 2 parts of the initial height, the new height will be 3 parts. Essentially, the height is scaling by a factor that can be derived from this ratio.
3. Calculate the scaling factor:
- Given the ratio 2:3, we can determine that the new height is (3/2) times the initial height.
4. Use the scaling factor to find the new height:
- The initial height is 140 cm.
- The new height is obtained by multiplying the initial height by the scaling factor (3/2).
So, multiplying the initial height by the scaling factor:
[tex]\[ \text{New Height} = 140 \, \text{cm} \times \frac{3}{2} \][/tex]
Solving this will give us:
[tex]\[ \text{New Height} = 210 \, \text{cm} \][/tex]
Therefore, the new height of the student is 210 cm.
1. Understand the given information:
- The initial height of the object (or the student, in this case) is 140 cm.
- The ratio of the height increase is 2:3.
2. What does the ratio 2:3 mean?
- The ratio 2:3 implies that for every 2 parts of the initial height, the new height will be 3 parts. Essentially, the height is scaling by a factor that can be derived from this ratio.
3. Calculate the scaling factor:
- Given the ratio 2:3, we can determine that the new height is (3/2) times the initial height.
4. Use the scaling factor to find the new height:
- The initial height is 140 cm.
- The new height is obtained by multiplying the initial height by the scaling factor (3/2).
So, multiplying the initial height by the scaling factor:
[tex]\[ \text{New Height} = 140 \, \text{cm} \times \frac{3}{2} \][/tex]
Solving this will give us:
[tex]\[ \text{New Height} = 210 \, \text{cm} \][/tex]
Therefore, the new height of the student is 210 cm.
Thank you for participating in our discussion. We value every contribution. Keep sharing knowledge and helping others find the answers they need. Let's create a dynamic and informative learning environment together. IDNLearn.com is your go-to source for dependable answers. Thank you for visiting, and we hope to assist you again.