When dividing by a fraction, the answer is obtained by multiplying by the reciprocal.
No. The Golden ratio is an irrational number: [1 + sqrt(5)]/2 = 1.6180, approx. It is found in many patterns - in nature as well as man-made.
No, algebra is not arithmetic. While both algebra and arithmetic involve numbers and mathematical operations, algebra is a branch of mathematics that goes beyond the basic arithmetic operations (addition, subtraction, multiplication, and division) to include variables, equations, and abstract mathematical concepts.
Dividing fractions invole multiplacation because you can use it too see how many time's a number goes into another answer. And that is why dividing involves multiplacation.
In multiplication and division of fractions, both involve multiplication. This is their similarity. In multiplication of fractions, multiply the numerator by the numerator of the other fraction and the denominator by the denominator of the other fraction. Example: 1/2 * 2/3 = 2/6 In division of fractions, reciprocate the divisor then follow the step in multiplying fractions. Example: 1/2 ÷ 2/3 = 1/2 * 3/2 = 3/4
The two operations - addition and multiplication - are different and so their identities are different.
Not necessarily. Both methods involve work, so neither really is a shortcut for each other.
Not by necessity, but multiplication and division aredefined for negative numbers.
pheriphery patterns that involve culture
When dividing by a fraction, the answer is obtained by multiplying by the reciprocal.
Growing of plants involve many chemical reactions.
It is used in evaluating almost all mathematical expressions. The only exceptions are ones which involve only addition and subtraction, or only multiplication and division, or are so trivial that the are expressed in BODMAS order.
Plant growing involve physical and chemical changes.
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Division
Any advanced math (basically, anything beyond addition, subtraction, multiplication, and division) will be used mainly in engineering jobs. This is any career that has "engineering" in its name, and a few others that don't, such as economy and architecture.
Adiabatic