What is the smallest scale increment of the ruler shown in fig. 4, above? what is the length of the line above the "klump" scale in figure 4, above? how much uncertainty is there in this measurement? what is the smallest scale increment of the ruler shown in fig. 5, above? what is the length of the line above the "glip" scale in figure 5, above? how much uncertainty is there in this measurement?

74 ± 1 klumps; 1.44 ± 0.01 glips  

Step-by-step explanation:

8. Smallest scale

There are no divisions between 0 and 10, so the smallest scale division is 10 klumps.

9. Length of line

You should estimate to the nearest tenth of the smallest scale division.

The line appears to be slightly less than half-way between 70 and 80.

I estimate the length of the line to be 74 klumps, with an uncertainty

of ±1 klump.

10. Smallest scale division

There are 10 divisions between 0 and 1, so the smallest scale division

is 0.1 glip.

11. Length of line

The line appears to be slightly less than half-way between 1.4 and 1.5.

I estimate the length of the line to be 1.44 glips, with an uncertainty

of ±0.1 glip.

8. In figure 4, the smallest scale increment is 10 units length

9. The length of the line above the "Klump" scale in Figure 4 is 75 ± 5 units length. The  uncertainty is ± 5 units length. This means that the measure is between 70 and 80.

10. In figure 5, the smallest scale increment is 0.1 units length

11. The length of the line above the "Glip" scale in Figure 5 is 1.45 ± 0.05 units length. The  uncertainty is ± 0.05 units length. This means that the measure is between 1.4 and 1.5

air

in a tire you fill a tire with air

then a couple days later you check the air pressure in the tire

hope this mark me brainliest

answer: semi-infinite solid initially at a uniform temperature of 400 ◦c is cooled at its surface by convection. the cooling fluid at a constant temperature of 200 ◦c has a convective coefficient (ha) of 250 w/m2.k. the physical properties of the solid: k = 20 w/m.k and α = 4 * 10-5  m2/s. using δx = 0.04 m and δt = 10 s. write the finite difference equations describing the transient heat transfer of the first five δx and the temperature profile after 30 s.