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Lm (m) 5.000 Ls- 4.49 MS Ls (MS) 20 15 10 0 10 15 20 25 30 Ls0 10 15 20 25 30 m (m) L, Comparing Two Length Units Two long tape measures are placed side-by-side across London Bridge. One tape measure is calibrated in the SI unit of meter (m). The second tape measure is constructed by fans of British television; it is calibrated in a length unit known as the Mrs. Slocombe (MS). (The Mrs. Slocombe is equal to the length of a life-size waxwork of the beloved television character-including her large, colorful wig.) The lower portion of the graphie Comparing Two Lengths shows a top- down view of the roadway over the bridge and the two tape measures. The tapes are placed such that their origins do not overlap. The green strip represents the tape measure calibrated in meters, and the yellow strip represents the tape measure calibrated in Mrs. Slocombes. A moveable, horizontal line shown in red is depicted in the graphic. The horizontal distance of the red line from the origin of the tape measure calibrated in meters is denoted in the graphic by L the distance of the same red line from the origin of the tape measure calibrated in Mrs. Slocombes is denoted by Ls The graphic also shows a plot of Ls versus L, and the value of Ls corresponding to the location of the red line is displayed above the plot. The position of the red line can be adjusted by changing the slider labeled I.Hello, I need help with this physics question.

Two long tape measures are placed side-by-side across London Bridge. One tape measure is calibrated in the SI unit of meter (m). The second tape measure is constructed by fans of British television; it is calibrated in a length unit known as the Mrs. Slocombe (MS). (The Mrs. Slocombe is equal to the length of a life-size waxwork of the beloved television character-including her large, colorful wig.) The lower portion of the simulation Comparing Two Lengths shows a top-down view of the roadway over the bridge and the two tape measures. The tapes are placed such that their origins do not overlap. The green strip represents the tape measure calibrated in meters, and the yellow strip represents the tape calibrated in Mrs. Slocombes. Simulation Comparing Two Lengths A moveable, horizontal line shown in red is depicted in the simulation. The horizontal distance of the red line from the origin of the tape measure calibrated in meters is denoted in the simulation by Lmi the distance of the same red line from the origin of the tape calibrated in Mrs. Slocombes is denoted by Ls. The simulation also shows a plot of Ls versus Lm, and the value of Ls corresponding to the location of the red line is displayed above the plot. The position of the red line can be adjusted by changing the slider labeled Lm Question 1 How many meters are equivalent to a length of 1.00 MS? the tolerance is +/-290

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Answer #1

In the given LS Vs Lm plot, one point is clear i.e. (5,4.49). For the second point, we can take measurement. I am taking the last point on the given line i.e. (30,19.49). (Note: the last point is an approx value)

Now, we can take the difference between two point, and can write

                                            (19.49 – 4.49) MS = (30-5) m

                                    or,    15 MS = 25 m

                                    or,    1 MS = 1.67 m

For any doubt please comment.

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    A moveable, horizontal line shown in red is depicted in the simulation. The horizontal distance of the red line from the origin of the tape measure calibrated in meters is denoted in the simulation by the distance of the same red line from the origin of the tape calibrated in Mrs. Slocombes is denoted by Ls. The simulation also shows a plot of Ls versus, and the value of Ls corresponding to the location of the red line is displayed...

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