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Primary 1 - 6 grades of entire the numerical formu
you: highly recommended, worth a visit! Worth collecting! Especially arranged for children in the hereafter!
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Murai high tripod Orioles February daytime long grass, brush embankment Yang Liu drunk smoke. children returned from school early and engaged area to take vantage of wind kite 1 = total number of shares each few × ÷ total number of copies of every number = ÷ total number of shares 2 1 = number of times each × multiplier = number of times the number of times multiple = multiple ÷ 1 ÷ factor = 1 times the number of times 3 speed × time = distance ÷ speed = time wade distance ÷ time = speed 4 total unit price × quantity = Price = total number of ÷ ÷ total number of efficiency = unit 5 × working hours = total work work efficiency = absolute ÷ total work hours ÷ the efficiency of working time = addend + addend = 6 and and - variant one addend = addend 7 minuend - subtrahend = difference minuend - SD = subtrahend subtrahend = difference + minuend 8 factor × factor ÷ volume = contrive Another factor is a factor = dividend ÷ divisor 9 = commerce = Business bonus ÷ divisor provider × divisor = dividend Primary Mathematics graphics formula 1 S square C perimeter area of a side perimeter = side length × 4 C = 4a area = side length × side length S = a × a 2 cube V: volume of a: edge length edge surface area = length × length × 6 S edge of the chart = a × a × 6 size = length × corner × brim long edge long V = a × a × a 3 rectangular C perimeter area of a side length S perimeter = (length + width) × 2 C = 2 (a + b) area = length × width S = ab 4 rectangular V: Volume s: size a: Long b: W h: High (1) surface area (length × width × height + length + width × height) × 2 S = 2 (ab + ah + bh) (2) Volume = length × width × height V = abh 5 area of a triangle s h high-end area = base × height ÷ 2 s = ah ÷ 2 triangle = area × 2 ÷ lofty end of the triangle end = area × 2 ÷ high 6 area of a parallelogram s h high-end area = base × height s = ah 7 s area of a trapezoid on the bottom b area under the high end of h = (bottom + down on the bottom) × high ÷ 2 s = (a + b) × h ÷ 2 8 round S district of the circuit of Π d C = diameter r = radius (1) circumference = diameter × Π = 2 × Π × radius C = Πd = 2Πr (2) area = radius × radius × Π 9 cylinder v: volume h: high-s; bottom area of r: the radius of the bottom c: bottom perimeter (1) side of the area = circumference × height bottom (2) area = side area + base area × 2 (3) Volume = base area × height (4) Volume = side area ÷ 2 × radius 10 cone v: volume h: high-s; base area of r : base radius volume = found area × height ÷ 3 ÷ total number of shares = average number of total and differential problems formula (and + poor) ÷ 2 = large numbers (and - aggravate) ÷ 2 = decimal and times of problems and ÷ (factor -1) = decimal fraction × multiplier = large numbers (or with - decimal = great numbers) bad times worse problem ÷ (multiples - 1) = decimal fragment × multiplier = large numbers (or decimal + SD = large numbers) planting questions 1 tree planting on non-closed perimeter problems can be divided into the emulating three cases: ⑴ closed if the non-tree planting both ends of the line, then: NUMBER = number of segments + 1 = length ÷ length = -1 spacing and plant spacing × (number of plant -1) spacing = length ÷ (number of plant -1) ⑵ If the non-closed end of the line to tree planting, Do not plant trees the other end, then: number of trees = number of segments = length = length ÷ spacing spacing = spacing × number of trees ⑶ length ÷ number of trees in non-closure of the line if both ends do not tree planting, then: number of trees = digit of sections -1 = full width = -1 ÷ spacing and plant spacing × (NUMBER +1) spacing = length ÷ (NUMBER +1) 2 closed line relationship between the number of tree-planting problems are number of trees = number of segments = length = length ÷ spacing spacing spacing = length × number of trees ÷ number of trees profit and detriment issues (profit + loss) ÷ difference = twice the amount allocated to partake in the distribution of copies (large additional - a small profit) ÷ = twice the difference between the amount allocated to participate in the distribution of copies (burned - a small loss) ÷ volume of the two distribution participate in distribution of the difference between the number of copies = encounter problems meet distance = speed × time meet encounter encounter time = distance ÷ speed and speed = distance ÷ meet meet time catch the problem distance = speed chase and chase and the time difference × chase and chase and time = distance ÷ speed difference speed feud = distance ÷ pursue and chase and time water problems downstream speed = hydrostatic speed + speed = flow velocity upstream hydrostatic speed - the speed hydrostatic flow velocity = (speed + upstream downstream speed) ÷ 2 flow rate = (downstream speed - upstream speed) ÷ 2 concentration the weight of the problem solute + solvent = solution of the weight of the weight of the weight of the solute ÷ the weight of the solution concentration × 100% = weight × concentration of solution = weight of solute ÷ weight of the solute concentration = weight of the solution and discounts profit profit = selling price - cost margin = Profit ÷ cost × 100% = (selling price ÷ cost -1) × 100% the quantity of ups and downs Percentage Change = principal × the substantial selling price = ÷ the original deduct price × 100% (off <1) interest = principal × rate × time after-tax amuse = principal × rate × Time × (1-20%) |
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