Want this question answered?
The ratio of output force to input force.
If the ratio is 1 to 2024, than the answer is simply 1/2024. However, if the ratio is 20 to 24 than the answer is 5/6.
dick
opposite over adjacent
In calculus, limits are extremely important because calculus itself is based upon limits. Basically, a limit describes the behavior of a dependant variable when its independent variable takes extreme values.For example, lets consider this function : y =1/x. As you know, this typical function is not defined at x = 0 because the division by zero is not admitted in real numbers. Therefore we cannot compute the value of y when x = 0. However, we can observe how the function behaves near x = 0 : this is the concept of limit. Lets see how this function behaves when x approaches zero from the right:limx->0+ 1/x = infinityYou can verify this limit by substituting x with values that approach zero: 1/0.1 = 10; 1/0.000009 = 11,111.11; ... When x takes extremely small values, y takes extremely large values. If we repeat this process forever, we will say that, at the limit, y will have an infinite value. That's what the limit is.Two of the most important uses of limits in calculus are derivatives/differentials and integrals. For example, the derivative of a function is the limit of the function's ratio of variation of dependant and independent variables as the variation of the independent variable approaches zero:derivative of f(x) with respect to x = f'(x) = d[f(x)]/dx ...Also, a definite integral is defined as the limit of the sum of infinitely small elements as the number of elements approaches infinity.To calculate limits, you must have a good knowledge of the "algebra of infinity" (infinity + infinity = infinity, sqrt(infinity) = infinity, ...).Of course, this is a very basic description of the limit concept; there are many, many cases where the limit is tricky to calculate.The concept of Functions limits and Continuity leads to define and describe continuity and derivative of the function.The continuity of a function has practical as well as theoretical importance. We plot graphs by taking the values generated in the laboratory or collected in the field. We connect the plotted points with a smooth and unbroken curve (continuous curve). This continuous curve helps as to estimate the values at the places where we haven't measured. It was developed by Isaac Newton and Leibnitz.Here in this chapter, we will study some standard functions, their graphs, concept of limits and discuss about the continuity of the functions. Throughout this chapter, we denote R as the set of real numbers.Types of Limit:Left Hand Limit: Let f(x) tend to a limit l1 as x tends to a through values less than 'a', then l1 is called the left hand limit.Right Hand Limit: Let f(x) tend to a limit l2 as x tends to 'a' through values greater than 'a', then l2 is called the right hand limit.We say that limit of f(x) exists at x = a, if l1 and l2 are both finite and equal.
You have to know that the slenderness ratio only takes into account the shape of the column. So because of that, the slenderness ratio is the same for steel, aluminium, wood, etc. The formula KL/r where K is the equivalent length factor, L the length of the column and r the radius of gyration which is sqrt(I/A), should always stay under 200. If not, you must redesign...
Slenderness Ratio is Basically a Ratio to decide if the Steel angle being used is acceptable for particular loads or not. There is no such allowable limit of slenderness ratio For a particular angle unless it is designed for a particular load. Slenderness Ratio indicates the buckling of the Steel angle. Less the Slenderness Ration more stronger is the Steel angle. I am an Engineer ( specialised in Towers for Transmission of High Voltages. In Our Case, we use three types of slenderness ratio . For Main Members it Should Be less Than 120 For Bracing etc it should be less than 150 and for redundant members( No load) < 200 Amit Sharma MottMacdonalds limited 00971501257201 amit.sharma@mottmac.co.ae
12
That is depending on your KL/r value . sammy Structural engineer That is depending on your KL/r value . sammy Structural engineer
the ratio of the mean diameter of the body of a rocket or missile to its length
The slenderness ratio is the ratio between the height or length of a structural element (such as a column, or strut) and the width or thickness of the element. For example, if a rectangular column is 6m high, and 400mm by 600mm in cross-section, then its slenderness is 6000/600 = 10 in one direction and 6000/400 = 15 in the other direction. The higher the slenderness ratio, the more slender the structural element is. How slender a structural element is allowed to be depends upon the material it is made from. Steel can be more slender than concrete, for example. In structural engineering calculations, the slenderness is often denoted as the element's "effective" length divided by something called the radius of gyration. The radius of gyration is a measure of the average distance of the material from the centroid (centre of gravity) of the element's cross section. This can be calculated as r = (I/A)0.5, where I is the second moment of area, or second moment or inertia, of the cross section and A is the area of the cross section. The effective length of an element is determined by how it is fixed at its ends. The effective length is the length of the column that will form half a sine wave if it buckles. If it is "pinned", or has hinged ends, the effective length is the true length of the element. If it is a cantilever (fixed at one end but free at the other), the effective length is twice the true length. If it is fully fixed at both ends the effective length is 0.7 times the true length, but this is in reality very difficult to achieve, so often a real structural element is considered to be only nominally fixed and the effective length is taken to be 0.85 times the true length.
what is the ratio or prime numbers to composite numbers in this list/10,11,2,13,14,15,16,1,7,18,19,20,21
It is the ratio of the effective length of the pile relative to it's radius of gyration of it's cross section. It is usually less or equal to 200. The higher the ratio the weaker or ineffective the strength of the square piles.
The limit of the ratio is the Golden ratio, or [1 + sqrt(5)]/2
reflux ratio is the ratio of the quantity of distilled material returns to the column to quantity of distillate. One can operate the distillation column without calculating reflux ratio, but the main purpose of it is to improve the efficiency of the distillate.
ratio
Ri =internal reflux ratio Re = external reflux ratio