Simplification ratio: 81:27 3 / 4:8 7 0.2:0.08 liberation process: 80% x = 28 / 5 25% x-80% = 1
81:27
=9:3
=3:1
seven-eighths
=7:8
0.2:0.08
=20:8
=5:2
80% x = 28 / 5
x=28/5x5/4
x=7
25%x-80%=1
0.25x=1.8
x=7.2
Write out the fifth and sixth numbers in this series
5 and 243 of 242 negative 6 and 729 of 728 81 * 3 = 243 = denominator 243-1 = the sixth number of molecules as above
RELATED INFORMATIONS
- 1. 784 + 398 simple operation It's 784 + 398. Don't make a mistake. Add
- 2. Simple calculation of 213 × 456 △ 687 △ 456 × 687 △ 213 Be clear
- 3. Calculation: (1-2) × (2-3) × (3-4) × ×(19-20) Process!
- 4. Simple calculation: 19 15 / 16 * (- 8) (-99)*999
- 5. 76x(1/23-1/53)+23x(1/23+1/76)-53x(1/23-1/76)
- 6. Simple calculation (72 × 357 + 357 × 28) / (51 × 7 × 4)
- 7. Simple calculation of 28 × 72 + 28 × 28
- 8. There is a sequence: 1 49 16 25 36 49 64 81. What is the 200th number in this sequence?
- 9. 9.27.81. (), (), (). 7.13.19. (), (), (), 43. (). 1.2.6.24. (), (), ()
- 10. 3. Which is bigger, 20 / 7, 25 / 8, 19 / 6, or 1 / 35
- 11. Fill in 1, 2, 3, 5, 8, 64, 81 according to the rules. What number should I fill in
- 12. (1/2)^(1/3) * (1/4)^(1/9)* (1/8)^(1/27)*(1/16)^(1/81).=
- 13. 1. It is known that in the trapezoid ABCD, ab ∥ CD, AC { 61534; CB, AC bisects { DAB, and { B = 60 { 61616;, the perimeter of the trapezoid is 20cm, find the length of ab 2. It is known that in the rectangular trapezoid ABCD, BC = CD = A and ∠ BCD = 60 &;, e and F are the waist AB and F of the trapezoid respectively The midpoint of DC, find the length of EF 3. It is known that in isosceles trapezoid ABCD, ab ‖ DC, ad = BC, e and F are the midpoint of AD and BC respectively, BD bisects ABC, EF intersects g, eg = 18, GF = 10 4. It is known that in trapezoidal ABCD, ab ∥ CD, with AD and AC as adjacent sides, makes parallelogram aced and DC extension line intersects be at F. it is proved that f is the midpoint of be 5. It is known that the intersection point of the diagonal of ladder ABCD is e. if we take a point F on the extension line of BC on one side of the parallel side, so that s = s, we prove: DF ‖ AC 6. In trapezoidal ABCD, ad ‖ BC, height AE = DF = 12cm, two diagonal BD = 20cm, AC = 15cm, Find the area of trapezoid ABCD 7. In trapezoidal ABCD, the middle points of AD and BC are e and F, and any point of EF is o, Verification: S = s 8. The bottom of ladder shaped ABCD is ad, BC, if the midpoint of CD is e 9. In the trapezoidal ABCD, ab ∥ CD, M is the midpoint of BC side, and Mn &; ad is n, S = Mn &; ad 10. The area of the trapezoid ABCD is divided into two parts by the diagonal BD: 3 and 7. Find the ratio of the area of the trapezoid ABCD divided by the median EF 11. As shown in the figure, if △ ABC is known, make a parallel line AE ‖ BD ‖ NC from each vertex of a, B, C, and intersect with its extension line or opposite edge at e, N, D to prove S &; ABC = S &; den 12. As shown in the figure, it is known that in △ ABC, if a is used as ad ‖ BC, extend Ba and CD to o, if O is used as og ‖ BD, extend CB to g, and if oh ‖ AC, extend BC to h, the verification is: ch = BG 13. As shown in the figure, it is known that there is a way of CFG between the two places. How can this road be changed to a straight road passing through C and equal to the original partition area? Txmpl, the teacher won't let me use similar.
- 14. It's best to explain the idea Xiao Li read a book. On the first day, she read 1 / 9 of the whole book. On the second day, she read 35 pages. The ratio of the number of pages she read in two days to the total number of pages in the whole book is 1:4. How many pages are there in this book? Come on, I'm in such a hurry
- 15. Ask a number of points to prove the problem It is known that f (x) is differentiable on x > = A and f (a) = 0, b > 0, F'(x)+bF(x)>=0,x>=a When x > = a, f (x) > = 0,
- 16. How to prove this simple number theory problem If the product of two numbers is an integer in the form of 3K-1 or 4k-1 or 6k-1, then there must be an integer in the form of 3K-1 or 4k-1 or 6k-1?
- 17. 4+6+...+20+1-3-5-...-19= 199+299+399+499+599+5= 99999x22222+33333x33334= 591x482+118=
- 18. Fill in the appropriate operation symbol in o! 4o4o4o4 = 1 this 4o4o4o4 is the same, but the number is different We need 4o4o4o4 to get the number of 2 1 7 8. Thank you
- 19. Fill in the appropriate operation symbol in ﹣ and the appropriate number in ﹣ respectively 80÷16=﹙80○□)÷(16÷4) 200÷40=(200÷20)÷(40○□) 180÷15=(180÷30)÷(15○□)
- 20. What is the exact definition of "cut point" in discrete mathematics?