ESS
Grade-10
Easy
Question
_________explains the angle of tilt of the Earth's axis of rotation.
- Eccentricity
- Obliquity
- Precession
- Equator
Hint:
Obliquity
The correct answer is: Obliquity
- The angle of Earth's axis of rotation is tilted as it travels around the Sun, this is called obliquity.
- So, the correct option is b.
Related Questions to study
ESS
The following image shows____________.
![Eccentricity of earth's orbit. | Download Scientific Diagram](data:image/jpeg;base64,/9j/4AAQSkZJRgABAQEA3ADcAAD/2wBDAAMCAgMCAgMDAwMEAwMEBQgFBQQEBQoHBwYIDAoMDAsKCwsNDhIQDQ4RDgsLEBYQERMUFRUVDA8XGBYUGBIUFRT/2wBDAQMEBAUEBQkFBQkUDQsNFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBQUFBT/wAARCAGHAfwDASIAAhEBAxEB/8QAHwAAAQUBAQEBAQEAAAAAAAAAAAECAwQFBgcICQoL/8QAtRAAAgEDAwIEAwUFBAQAAAF9AQIDAAQRBRIhMUEGE1FhByJxFDKBkaEII0KxwRVS0fAkM2JyggkKFhcYGRolJicoKSo0NTY3ODk6Q0RFRkdISUpTVFVWV1hZWmNkZWZnaGlqc3R1dnd4eXqDhIWGh4iJipKTlJWWl5iZmqKjpKWmp6ipqrKztLW2t7i5usLDxMXGx8jJytLT1NXW19jZ2uHi4+Tl5ufo6erx8vP09fb3+Pn6/8QAHwEAAwEBAQEBAQEBAQAAAAAAAAECAwQFBgcICQoL/8QAtREAAgECBAQDBAcFBAQAAQJ3AAECAxEEBSExBhJBUQdhcRMiMoEIFEKRobHBCSMzUvAVYnLRChYkNOEl8RcYGRomJygpKjU2Nzg5OkNERUZHSElKU1RVVldYWVpjZGVmZ2hpanN0dXZ3eHl6goOEhYaHiImKkpOUlZaXmJmaoqOkpaanqKmqsrO0tba3uLm6wsPExcbHyMnK0tPU1dbX2Nna4uPk5ebn6Onq8vP09fb3+Pn6/9oADAMBAAIRAxEAPwD8v6KKKCAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAoo27q2rPwfrl9qFhYQaVdvdX77LKJ4XTz/wDc/v0AYtFdhqXwr1vR/EenaNrDWGj3V/8Ackvr6Lyok/6aujv5f/A6XU/AelaH4l03T7zxjos9ndH/AEnUNL825itP9/5E3/8AAKAOOortNW8P+C9N8Qaba2vi+51fSpU/02+t9HeJ4P8Acikf95/45TdUtPAdnr2mrYarrl/or/8AH9cS2EVvcJ/1yTzXR/8Agb0AcbRXYakvgP8AtrTU0y58QPon/L81zBb/AGhP+uQR9j/8DpurW/gFte05NK1DX49Gf/j+uL6yg+0R/wDXJEl2P/32lAHI0V2OsaL4Jj1zTINK8S6pJptw/wDpt1qGleU9r/uIkr+ZRrvhLw5b69p1lpHjSz1K1u/9ZfXNjcWiWn/XTejv/wB8b6AOOorsdb+G8mm65pum2PiHQNel1L/Uzafffuk/66vJs8v/AIHUupfBnxrpurWen/8ACOX15dXSb4F01Ptfmf7jx76AOJor0j/hnH4kQpG994TvtER/uPrGzT0/8julPk+A2rWsedQ8V+C9NP8Azzl8SW8r/wDfEbvQB5pRXo3/AAqXRof+Pn4oeEoP+uT3lx/6Bb05Phj4T/j+LPhv/wAAdS/+RKAPN6K9IHwr8OTfLD8VPC8j/wDTaC/i/wDQ7Snw/A9rzf8AYvHvgm7/ALkf9tfZ/wD0YiUAeaUV6RN+z1423n7BYWWtL/1B9Utb3/x2KV3rnPEHwx8XeE03614W1bSk/wCel3YyxJ/4+lAHNUUeXRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUV2es/CzVfC3hy11nWJ9P01bnHkadNeo97LE/8Ay0+zj50T/bfZQBxlXrPQ7++ktUitpNlzN9njkb5Ed/7m/wC5XTeKNY8FW+n2Vt4W0bUvtlvIks+q6xdI7y/7C26JsRP+BvVLxh8TPEvj77OutavcXlta/wDHrafct7f/AK5RJ8iUAXvEnw7h8G3mlxazrumTefJ/pcGh3KXs1kn+3s+Tf/wPtSaxqXgrS9Y0ufw5pmpata2777pfEMyJFef7GyDY8af9ta4uigDstY+J15fa9pmq6Vpml+FpdNffZR6DbfZ/L/4G+93f/bd3rG8SeMNc8XXiXmtazfaxcRpsSW+neV0/77rGooAKKKKACiitbwx4W1nxlq1vpWgaVd6zqUv+rtbGB5Xf/gCUAZNPhheZ0SJGd3+5Gteqt8MfCfgGMzePvE6XOpJ/zLPheZLm4/3Li6/1EH/APNf/AGKjm+PE3h2N7bwBodj4Gt/ufbrVPtGpun+3eP8AOn/bLZQBW0v9n/xXJawahryWngvSpE3R33iO4+x70/2Ij+8f/gCVLJpPwo8Ks6Xmsa741uk/h0eNNOtN/wD11nR3f/v0led6pq17rl5LeaheTX91I+ZLm5keV3/4G9U6APT/APhc2n6L5Y8LfD3wvoLp9y6urV9UuH/3/tTvH/3xElZ+r/Hz4g64Akni/VLeL+C3sZ/s1un+5FFsRK4CigDq5Pid4ovNY0vVdQ1y51m90v8A485NXb7akX+xsk3psqbVvHtl4m8Q6dqGt+GtLNvb/JdW2jwJpn2r/f8ALTYj/wC4lcdRQB2uoWXgfxF4ksIdJuNR8K6ROP8ASpdYkW98h/8AY8pEd0/4BSah8Lb2TxRbaH4dvbPxlc3EL3EEuhb5d6Jv/gdEdH+T7lcXT4ZpLeSOWORoJU+5JG/3KALOraTf6HeS2eoWc1hdRvse2uY3idP+APVOuu0v4kapD4gh1bVVh8WyR2/2XyPEIe7Rof7nzPkf7OxqtWg8H+NPFlyb118AaVPB+7+zQS31vHP7/PvRP++9tAHDp+7fen366jw/8UvGPhXH9j+KdZ0yNP8Alnb30iJ/3xvov/AN9JfaxBoif8JLZ6Yoln1DRo5ZrdYn/j+5vRP9+uXoA9Q/4aC1zVHX/hKND8N+MLf+OPV9HiSV/wDt4g8qf/x+mf2x8JfFHmfb9B13wXev/wAtdDvU1C0T/t3n2Sf+TD15lRQB6p/won/hIvLk8EeLNE8Yl/uaf5n2LUP/AAHn2b/+AO9efeIfC+seFdQlsNZ0270m9j+/bX0DxOn/AH3WXuf+/Xonhv46eLNB02LSr25t/E2gw/c0fxDB9tt0/wBzf88f/AHSgDzyivVlh+FnxC2LDNd/DXWnT7lyHv8ASZH/AN9P38Cf8AlrnPG3wn8R+AYorvUrBZ9Iun/0XWNPmS5sbn/cuI9yf8A60AcZRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFdd4G8H6b4iurltc8QWfhnS7OMSzz3Kb7h0/u28X/LR/++P96gDlYYZLqRIoomld/uRxpXY6b4S0T/hEZ9c1bxLZ2Fw29LTRoI/tF3O6f3/4Ik/23/4AlO0P4mX3gW31ix8KyLZQX0jp/a32ZU1Awf8APPzP+WaHvsriPMoA7ST4kSp4LTw1YaTpek2skWy+ura233d58+/55X3un+4mxK4t5HkoooAKKKKACiiigAooooAKltreS8kSKCJp5XfYkcafO9db8Pfhtqnj26upoPs9jo1mN99rGoSeVaWaf7b/APsifOe1dZcfE3Q/hfby2Hwzil/tLZsn8aX0ey+f/r0T/l1T/b/1r/30+5QBFD8J9G8BQR3vxN1KawuHTMfhfTGR9Tk/667/AJLVP9/5/wDYrP8AEHxs1O+0efQPDtnbeDfC8ibH0zSsh5/+u9x/rJf+BnZ/sV51dXUt1I8s8rTSu+95JH3u71HQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQBpeHvEmq+FdSi1DRtQuNJvo/uXNrI8T/APjldVonirw1q2papN4406+1S41STzjq1hc+Xd27/wAb7D+7lD/3P/H64OigDsNL+Ges+JtF1LWdBtv7U06wkbzooXRruOL/AJ7Pb79+z/a6Vx9S2d5PptxHPbTy28qfckifY9dfb+KPDc/gmXSdU8Mp/a8CN9h1qwn8qTfu37LhH3JKn/fD0AcXRXWa98Mta0Hwzp/iIxw3+hXiJs1Cwk+0RxSf88pdn+rk/wBh65OgArqfAvxN8R/Dqaf+xdQMNrcLsurG4RJbS5T+5LE/yPXLUUAeuwweAPiqxMIt/hx4oPS3mmd9Gu3/ANh33vav/v70/wByuC8ZeBdc8Bat/Zmu6bJYXON6eZ9yVP76P9x0/wBtK5+vQvBvxevNF0j/AIRzxDYw+KvBpf8A5A98/wDx7P8A89LaX78D/wC58j/xo9AHntFemeKPhXZ6jolx4p8B3sniPw5Em67tZU/0/TP+viJP4P8Apqnyf7n3K8zoAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAqaxsrjUry3tbWJp7i4kSKOOPu7/wVpaD4R1nxTDqU+l2Ulxb6fbtdXsq/IkEafxu5rd17xVoEfhPT9E0LQ1jnXE19rF9891PPs+5H/zzjT+7/H3oGaF5pkXwb8U6eb19E8VarHCzXOmndcW9lP0RJCnySOn38I7p/DXK+LPFWoeM9audX1a6e71K4+9LjH3flCIicIiJ/DWI/wA1FAgooooAKKKKACiiigAooooAK9I8GfDWybRR4t8bXk2j+Et/l28MAH23VmT/AJZWiP8Awf35X+RP9t/kq94T8F6R4O0Gz8Z+ObdpbW5TzdE8Ob9r6n/D50v8aWu/+P777Nif304zxv441fx/rL6nrE6yz7fKhihXZFbQj7kUSJ8iIn9ygZq/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- Precession is defined as the slow change in the direction of Earth's rotational axis.
- The angle of Earth's axis of rotation is tilted as it travels around the Sun is known as obliquity.
The following image shows____________.
![Eccentricity of earth's orbit. | Download Scientific 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ESSGrade-10
- Precession is defined as the slow change in the direction of Earth's rotational axis.
- The angle of Earth's axis of rotation is tilted as it travels around the Sun is known as obliquity.
ESS
Changes of seasons are caused by____________.
Changes of seasons are caused by____________.
ESSGrade-10
ESS
What change can be seen in living things as climate change?
What change can be seen in living things as climate change?
ESSGrade-10
ESS
The Earth's orbit is __________ in shape.
Earth's orbit is not circular or round but it's elliptical.
The Earth's orbit is __________ in shape.
ESSGrade-10
Earth's orbit is not circular or round but it's elliptical.
ESS
Earth orbits____________.
Planets of solar system revolves around Sun.
Earth orbits____________.
ESSGrade-10
Planets of solar system revolves around Sun.
ESS
What will happen if human impact of greenhouse gas is reduced? Changes in Earth's orbit, solar output, and other factors affect changes in the climate. Suppose if we removed the human impacts of greenhouse gas discharges what could be the climate doing currently on its own?
- If all the factors were removed then Earth will cool down drastically.
- If human impacts of green house gases are increased and all other factors are workin then Earth will warm up.
What will happen if human impact of greenhouse gas is reduced? Changes in Earth's orbit, solar output, and other factors affect changes in the climate. Suppose if we removed the human impacts of greenhouse gas discharges what could be the climate doing currently on its own?
ESSGrade-10
- If all the factors were removed then Earth will cool down drastically.
- If human impacts of green house gases are increased and all other factors are workin then Earth will warm up.
ESS
__________is not associated with climate change.
__________is not associated with climate change.
ESSGrade-10
ESS
What can be done to prevent climate change?
What can be done to prevent climate change?
ESSGrade-10
ESS
Milankovitch theory is based on 3 cyclical variations in the Earth's orbit around the Sun. ___________ is not one of these cycles.
Milankovitch theory is based on 3 cyclical variations in the Earth's orbit around the Sun. ___________ is not one of these cycles.
ESSGrade-10
ESS
The main causes of sea level rise ___________.
The main causes of sea level rise ___________.
ESSGrade-10
ESS
Milankovitch cycle describes____________.
Milankovitch cycle describes____________.
ESSGrade-10
ESS
The amount of ________ in the air is 78%.
The amount of ________ in the air is 78%.
ESSGrade-10
ESS
Earth’s axis is tilted at an angle of___________.
Earth’s axis is tilted at an angle of___________.
ESSGrade-10
ESS
When Earth is far from the Sun, it is___________.
- The point on the Moon's orbit closest to Earth is called the perigee
- And the point farthest away is the apogee.
When Earth is far from the Sun, it is___________.
ESSGrade-10
- The point on the Moon's orbit closest to Earth is called the perigee
- And the point farthest away is the apogee.
ESS
_________is the movement of Earth on its own axis.
- Friction is the force resisting the relative motion of surfaces.
- Gravity is the force by which a planet or other body draws objects toward its center.
_________is the movement of Earth on its own axis.
ESSGrade-10
- Friction is the force resisting the relative motion of surfaces.
- Gravity is the force by which a planet or other body draws objects toward its center.