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Equinox Sky Camp— Trips / Events Ideas for trips and events always welcome! [email protected] 4 Aug WAS—Dark Future—Bob Mizon 15 July CADAS—Ask the Experts Evening 18 July BNSS—Sir John Herschel – Astronomer by Inheritance—Dr Allan Chapman 11 Aug BNSS— Communication Satellites, the History- Alan Jefferis 19includes Aug CADAS—Bob’s This free evePlanetarium ning viewing. Doors 1 Sept WAS—The Sky’s Dark Labyrinth—Stuart Clark 1 Sept BNSS—Global Nuclear Energy for 10,000 years—Brendan McNamara 16 Sept CADAS—Rocks from Space—Ron Westmaas 26 Sept BNSS—Dark Skies—Bob Mizon 6 Oct WAS—AGM & Astronomers’ Question Time 21 Oct CADAS—APOD Evening—Bob Mizon More to come! WAC Upcoming Events: 14 August—Public Open Evening 11 Sept—Eclipses I have known—Chris Bowden 9 Oct—Auroras on Earth and Beyond—Sheri Karl 13 Nov—Exoplanets—Gemma Lavender 11 Dec—Christmas Quiz Night More to come! Plans for informal viewing nights will take place after the monthly meetings, weather permitting. Sky Watcher Volume 10, Issue 3 10 July 2015 WAC News— This month Ron Westmaas from CADAS sent in a stunning close up of AR2371 taken with a Baader filter on his Celestron and a Solar continuum and IR filter on a DMK camera. Amazing what detail an amateur setup can produce today. Well done Ron! There have been numerous images of Noctilucent clouds this past month. Keep a watch during the summer when the sun is 15 degrees below the horizon. More interesting info at http:// w ww. nights kyhunt er.c om/ Noc tiluc ent % 20Clouds.html. Errata: In last month’s newsletter there was an error in the formulae which made it into print from Paul Masham’s fascinating article. Please let Paul or myself know if you would like the full version of the correct article. Until next month...clear skies! ~SK No Surprise! Earth’s Strongest Gravity Lies Atop The Highest Mountains By Dr. Ethan Siegel Put more mass beneath your feet and feel the downward acceleration due to gravity increase. Newton's law of universal gravitation may have been superseded by Einstein's, but it still describes the gravitational force and acceleration here on Earth to remarkable precision. The acceleration you experience is directly proportional to the amount of mass you "see," but inversely proportional to the distance from you to that mass squared. The denser the mass beneath your feet, the stronger the gravitational force, and when you are closer to such a mass, the force is even greater. At higher elevations or even higher altitudes, you'd expect your gravitational force to drop as you move farther from Earth's center. You'd probably also expect that downward acceleration to be greater if you stood atop a large mountain than if you flew tens of thousands of feet above a flat ocean, with nothing but ultra-light air and liquid water beneath you for all those miles. In fact this is true, but not just due to the mountain’s extra mass! Earth is built like a layer-cake, with the less dense atmosphere, ocean, and crust floating atop the denser mantle, which in turn floats atop the outer and inner cores of our planet. An iceberg’s buoyancy is enough to lift only about one tenth of it above the sea, with the other nine tenths below the surface. Similarly, each and every mountain range has a corresponding "invisible mountain" that dips deep into the mantle. Beneath the ocean floor, Earth's crust might be only three to six miles thick, but it can exceed 40 miles in thickness around major mountain ranges like the Himalayas and the Andes. It’s where one of Earth’s tectonic plates subducts beneath another that we see the largest gravitational anomalies: another confirmation of the theory of continental drift. A combination of instruments aboard NASA's Gravity Recovery and Climate Experiment (GRACE) satellites, including the SuperSTAR accelerometer, the K-band ranging system and the onboard GPS receiver, have enabled the construction of the most accurate map of Earth's gravitational field ever: to accelerations of nanometers per second squared. While the mountaintops may be farther from Earth's center than any other point, the extra mass of the mountains and their www.weymouthastronomy.co.uk Page 2 Sky Watcher Volume 10, Issue 3 roots – minus the mass of the displaced mantle – accounts for the true gravitational accelerations we actually see. It's only by the grace of these satellites that we can measure this to such accuracy and confirm what was first conjectured in the 1800s: that the full layer-cake structure of Earth must be accounted for to explain the gravity we experience on our world! Gravity (continued) Article of the Month—Seeing Straight by John Gifford Aligning the elements of a telescope system, how and why. From where we stand the sky appears to make one full turn around the Earth every day. The fact that what we see is really the Earth turning beneath the sky makes no difference to how it looks. There are 360 degrees in a circle and 24 hours in a day. That’s 15 degrees an hour, 1 degree in four minutes. The width of the Sun or Moon every 2 minutes. Take a time exposure with EQAF`1 a fixed camera and very soon your stars are not round, given time they become arcs. For the visual observer this movement is an inconvenience, whatever one is looking at gently exits stage left. For the photographer it is a disaster. So, the telescope and camera have to track the sky. When it comes to tracking the sky for us amateurs the standard answer is the equatorial mount. You can do the same things with a fork mounted telescope but it is a bit fiddlier to get right in my view. (EQAF 1) The aim is to get the polar axis aimed at the point in the sky around which everything appears to rotate. If that is achieved then rotating the polar axis westward at 15 degrees per hour will make the telescope track whatever it is pointed at across the sky. The first thing to do is place the mount in the intended observing position with the polar axis pointed at the pole star as near as you can judge. For most visual observing that will be good enough. If we wish to take long photographic exposures we will need to be a little more precise. Fitting a polar scope to the mount makes this much easier. The polar scope is a small telescope fitted inside the polar axis of the main mount or, if that is not possible exactly parallel to that axis. It cannot be on the axis with a fork mount, one of the sources of difficulty. Upon looking through the polar scope this is what you will see. The central cross should be pointed to the pole. (EQAF2) Naturally Polaris is only near the pole, not exactly on it, that would be EQAF`2 far too easy. The radius of the small central circle in the illustration is the apparent distance of Polaris from the pole. Like everything else in the sky Polaris will appear to complete one circuit of the pole every 24 Hours. Set the reticule so that the tiny circle on the small circle is at the correct o’clock for Polaris at the time of observation. Do not forget that the view in the polar scope is reversed so that 3 o’clock is nine o’clock, eight o’clock is 2 o’clock and so on. The correct position for Polaris on that circle can be found from planetarium software by zooming in on the current position of Polaris. Alternatively some of the cleverer mounts will tell you where Polaris ought to be on the circle once you have told them their location, the date and the time. Once this is known the polar scope can be set to the correct o‘clock and the mount adjusted using the vertical and horizontal adjustment screws. When Polaris is inside the tiny circle the alignment will be within around 2 arc min of true. For most of us most of the time that will be good enough. If that is not good enough then you should google drift alignment and prepare to be very patient. This method only works if the mounts polar axis and the polar scope are truly concentric. It is much easier to check and adjust this in daylight using a fixed distant object. First set the mount so that the polar axis is horizontal. This will affect the balance of the mount on the tripod, you may need to weigh down or tether the back of the mount to avoid it falling over. With the polar axis pointed at the horizon choose a fixed object at least EQAF`3 a mile away (Further is better.) and place it in the centre of the polar scope view. Chimney pots, power pylons and gable peaks are all good. (EQAF3) Rotate the mount around the polar axis. If the object stays put all is well, if not it will describe a circle touching your target at one point. Adjust the alignment of the polar scope using the three tiny screws near the eyepiece end until concentricity is achieved. (EQAF3 inset) This may take a while. The first time that you do this it will take ages and cause much cursing but it is worth it. While you have this setup you could usefully use the same technique to get your main telescope and the finder scope lined up with the mount too. www.weymouthastronomy.co.uk