Multiplication is a simple operation to find several identical ()?

Multiplication is a simple operation to find several identical ()?


Addend



1.3/7 × 49/9 - 4/3
2.8/9 × 15/36 + 1/27
3.12× 5/6 – 2/9 ×3
4.8× 5/4 + 1/4
5.6÷ 3/8 – 3/8 ÷6
6.4/7 × 5/9 + 3/7 × 5/9
7.5/2 -( 3/2 + 4/5 )
8.7/8 + ( 1/8 + 1/9 )
9.9 × 5/6 + 5/6
10.3/4 × 8/9 - 1/3
11.7 × 5/49 + 3/14
12.6 ×( 1/2 + 2/3 )
13.8 × 4/5 + 8 × 11/5
14.31 × 5/6 – 5/6
15.9/7 - ( 2/7 – 10/21 )
16.5/9 × 18 – 14 × 2/7
17.4/5 × 25/16 + 2/3 × 3/4
18.14 × 8/7 – 5/6 × 12/15
19.17/32 – 3/4 × 9/24
20.3 × 2/9 + 1/3
21.5/7 × 3/25 + 3/7
22.3/14 ×× 2/3 + 1/6
23.1/5 × 2/3 + 5/6
24.9/22 + 1/11 ÷ 1/2
25.5/3 × 11/5 + 4/3


1,11/27,28/3,41/4,255/16,5/9,1/5,10/9,25/3,1/3,13/14,7,24,25,11/21,6,7/4,46/3,1/4,1,18/35,13/42,87/90,5/11,5



30 mixed operations of fifth grade scores
fast


1.125*3+125*5+25*3+25 2.9999*3+101*11*(101-92) 3.(23/4-3/4)*(3*6+2) 4. 3/7 × 49/9 - 4/3 5. 8/9 × 15/36 + 1/27 6. 12× 5/6 – 2/9 ×3 7. 8× 5/4 + 1/4 8. 6÷ 3/8 – 3/8 ÷6 9. 4/7 × 5/9 + 3/7 × 5/9...



Mixed operation of fifth grade scores


1. 3/7 × 49/9 - 4/3 2. 8/9 × 15/36 + 1/27 3. 12× 5/6 – 2/9 ×3 4. 8× 5/4 + 1/4 5. 6÷ 3/8 – 3/8 ÷6 6. 4/7 × 5/9 + 3/7 × 5/9 7. 5/2 -( 3/2 + 4/5 ) 8. 7/8 + ( 1/8 + 1/9 ) 9. 9 × 5/6 + 5/6 ...



Give me 10 mixed fraction problems!


1.3/7 × 49/9 - 4/3 2.8/9 × 15/36 + 1/27 3.12× 5/6 – 2/9 ×3 4.8× 5/4 + 1/4 5.6÷ 3/8 – 3/8 ÷6 6.4/7 × 5/9 + 3/7 × 5/9 7.5/2 -( 3/2 + 4/5 ) 8.7/8 + ( 1/8 + 1/9 ) 9.9 × 5/6 + 5/6 10.3/4 ×...



The concept of mixed operation of rational numbers


We hope to adopt the formula (1) the addition rule of rational numbers: 1. Add two numbers with the same sign, and take the same sign, and add the absolute value; 2. Add two numbers with different signs, and take the sign of the larger absolute value, and subtract the smaller absolute value with the larger absolute value; 3



Can all mixed operations of rational numbers be converted into addition or multiplication
20
emergency


According to the "double variable" principle, the minus sign is in front of the bracket, and the minus sign is changed into the plus sign. The positive in the bracket becomes negative, and the negative becomes positive. Dividing by a non-zero number is equal to multiplying by the reciprocal of the number



Why is the rule of removing brackets for solving equations the same as that for rational numbers


What's the puzzle? Originally, the letters in the equation also represent numbers, so as long as the brackets are removed, the rules are the same. And they are suitable for all the numbers or formulas you will learn in the future



Rational number to remove brackets arithmetic topic
Because the meaning of ascending - 2 degree is opposite to ascending 2 degree, ascending - 2 degree means descending 2 degree, that is, subtracting - 2 is equal to adding 2, for example: 5 + (- 2) =, which can be extended to? A + (- b) =
Because the meaning of decreasing - 2 degree is opposite to decreasing 2 degree, decreasing - 2 degree means increasing 2 degree, that is, subtracting - 2 equals to adding 2, for example: 5 - (- 2) =, generalization can get? A - (- b) =
The positive sign in front of a number can be omitted, such as 5 + (+ 2) =, 5 - (+ 2) =, which can be generalized to a + (+ b) =, a - (+ b)
(+8)+(-3)= (+8)-(-3)= (-8)+(-3) (-8)-(-3)


a+(-b)=a-b a-(-b)=a+b
5+(+2)= 7 5-(+2)= 3 a+(+b)= a+b a-(+b)=a-b
(+8)+(-3)= 5 (+8)-(-3)=11 (-8)+(-3)= -11 (-8)-(-3)=-5



What is the definition of rational number


Integers and fractions are called rational numbers. Any rational number can be written as fraction M / N (m, n are integers, and N ≠ 0)
Infinite acyclic decimals and numbers with open roots are called irrational numbers, such as π, 3.1415926535897932384626
The rational number is just the opposite. Integers and fractions are called rational numbers