The moon is farther away from the sun. The mathematical equation would probably pie.
If the reaction is exothermic, this means heat is released and would thus appear as a PRODUCT, i.e. it would appear on the right side of the equation. This would be written as A + B ==> C + D + heat
I have the EXACT question on my science homework! I believe it would the suns diameter (1,391,000 kilometers) divided by earths diameter ( 12,757 kilometers) i got 109.03817511954221
For an exothermic reaction, heat should appear as a product since heat is given off. Thus, it would be A + B ==> C + D + heat
No, the equation is not balanced. The correct balanced equation would be: 2Na + F2 -> 2NaF
This is not an equation at all. An example of a correct (and balanced) equation would be: 2H2 + O2 --> 2 H2O
A mathematical equation doesn't exist; in chemical terms:H2O(l)===========> H2O(g)
science
If the reaction is exothermic, this means heat is released and would thus appear as a PRODUCT, i.e. it would appear on the right side of the equation. This would be written as A + B ==> C + D + heat
That would probably be something like a "physical equation".That would probably be something like a "physical equation".That would probably be something like a "physical equation".That would probably be something like a "physical equation".
one example of a mathematical equation could be (+2x-5)-(-2x+5+10a) and the answer would be (-5a3+4x-2)
A mathematical sentence that contains an equals sign would be called an equation.
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Basically, a number is transcendental if it isn't the solution of a polynomial equation. An example would be PI.
Mathematical signs would help.
CO2 + H20 + energy (light) => C6H1206 (glucose)
You can balance a chemical equation by adjusting the coefficients of the compounds involved. Start by balancing the atoms that appear in only one reactant and one product, then balance the atoms that appear in more than one compound. Finally, check that the equation is balanced by verifying that the number of each type of atom is the same on both sides of the equation.
A mathematical representation of the orbits of the planets, configured in a way that planets would have figure eight motions that would partially explain retrograde motions.