0
If you mean as in an irregular 4 sided quadrilateral then such a shape is impossible to construct from the given dimensions and so finding its area can't be evaluated.
Add your answer:
Earn +20 pts
What are the differences between Osaka and ahmedabad cotton industries?
)Ahmedabad: founder-Ranchoddlal chottalal.Osaka- takeo yamanobe on the advice of eiichi shibusawa2) Ahmedabad -water taken from Sabarmati RiverOsaka-water taken from Yodo river3) Ahmedabad -they use hydroelectricity which is cheapOsaka- they use coal and power resources4) Ahmedabad -have their own raw materialOsaka-they depend on imported raw materials from USA, India, china, sudan, egypt5)Ahmedabad-1st mill set up in 1859 and started production on May 30th 1861Osaka- progress begun after 18776)Ahmedabad- skilled and semi-skilled labour forceOsaka- highly skilled and qualified labour force7)Ahmedabad- their products find a ready internal marketOsaka- they have a good external market in Asia and Africa8)Ahmedabad-spinning and weaving are done in seperate sections in same industrial unitOsaka-spinning and weaving are done in seperate industrial units9)ahm-their mills failed in the beginning due to stiff competition from British machine made goodsosaka- they failed in the beginning due to 2nd world war
Similarities between cotton textile industries of Osaka and ahmedabad?
SIMILARITIESclimate is humid in osaka and ahmedabad thus suitable for this countrycheap labour in both industriesDIFFERENCES1)Ahmedabad: founder-Ranchoddlal chottalal.Osaka- takeo yamanobe on the advice of eiichi shibusawa2) Ahmedabad -water taken from Sabarmati RiverOsaka-water taken from Yodo river3) Ahmedabad -they use hydroelectricity which is cheapOsaka- they use coal and power resources4) Ahmedabad -have their own raw materialOsaka-they depend on imported raw materials from USA, India, china, sudan, egypt5)Ahmedabad-1st mill set up in 1859 and started production on May 30th 1861Osaka- progress begun after 18776)Ahmedabad- skilled and semi-skilled labour forceOsaka- highly skilled and qualified labour force7)Ahmedabad- their products find a ready internal marketOsaka- they have a good external market in Asia and Africa8)Ahmedabad-spinning and weaving are done in seperate sections in same industrial unitOsaka-spinning and weaving are done in seperate industrial units9)ahm-their mills failed in the beginning due to stiff competition from British machine made goodsosaka- they failed in the beginning due to 2nd world warjust get the sentences formed right by urself
What is ratio language?
Join the WPWP Campaign to help improve Wikipedia articles with photos and win a prizeRatioFrom Wikipedia, the free encyclopedia(Redirected from Ratios)Jump to navigationJump to searchFor non-dimensionless ratios, see Rates.For other uses, see Ratio (disambiguation)."is to" redirects here. For the grammatical construction, see am to.The ratio of width to height of standard-definition televisionIn mathematics, a ratio indicates how many times one number contains another. For example, if there are eight oranges and six lemons in a bowl of fruit, then the ratio of oranges to lemons is eight to six (that is, 8∶6, which is equivalent to the ratio 4∶3). Similarly, the ratio of lemons to oranges is 6∶8 (or 3∶4) and the ratio of oranges to the total amount of fruit is 8∶14 (or 4∶7).The numbers in a ratio may be quantities of any kind, such as counts of people or objects, or such as measurements of lengths, weights, time, etc. In most contexts, both numbers are restricted to be positive.A ratio may be specified either by giving both constituting numbers, written as "a to b" or "a∶b",[1] or by giving just the value of their quotienta/b.[2][3][4] Equal quotients correspond to equal ratios.Consequently, a ratio may be considered as an ordered pair of numbers, a fraction with the first number in the numerator and the second in the denominator, or as the value denoted by this fraction. Ratios of counts, given by (non-zero) natural numbers, are rational numbers, and may sometimes be natural numbers. When two quantities are measured with the same unit, as is often the case, their ratio is a dimensionless number. A quotient of two quantities that are measured with different units is called a rate.[5]Contents1 Notation and terminology2 History and etymology2.1 Euclid's definitions3 Number of terms and use of fractions4 Proportions and percentage ratios5 Reduction6 Irrational ratios7 Odds8 Units9 Triangular coordinates10 See also11 References12 Further reading13 External linksNotation and terminologyThe ratio of numbers A and B can be expressed as:[6]the ratio of A to BA∶BA is to B (when followed by "as C is to D "; see below)a fraction with A as numerator and B as denominator that represents the quotient (i.e., A divided by B, or {\displaystyle {\tfrac {A}{B}}}\tfrac{A}{B}). This can be expressed as a simple or a decimal fraction, or as a percentage, etc.[7]A colon (:) is often used in place of the ratio symbol,[1] Unicode U+2236 (∶).The numbers A and B are sometimes called terms of the ratio, with A being the antecedent and B being the consequent.[8]A statement expressing the equality of two ratios A∶B and C∶D is called a proportion,[9] written as A∶B = C∶D or A∶B∷C∶D. This latter form, when spoken or written in the English language, is often expressed as(A is to B) as (C is to D).A, B, C and D are called the terms of the proportion. A and D are called its extremes, and B and C are called its means. The equality of three or more ratios, like A∶B = C∶D = E∶F, is called a continued proportion.[10]Ratios are sometimes used with three or even more terms, e.g., the proportion for the edge lengths of a "two by four" that is ten inches long is therefore{\displaystyle {\text{thickness : width : length }}=2:4:10;}{\displaystyle {\text{thickness : width : length }}=2:4:10;}(unplaned measurements; the first two numbers are reduced slightly when the wood is planed smooth)a good concrete mix (in volume units) is sometimes quoted as{\displaystyle {\text{cement : sand : gravel }}=1:2:4.}{\displaystyle {\text{cement : sand : gravel }}=1:2:4.}[11]For a (rather dry) mixture of 4/1 parts in volume of cement to water, it could be said that the ratio of cement to water is 4∶1, that there is 4 times as much cement as water, or that there is a q
