![](data:image/svg+xml;utf8,<svg xmlns="http://www.w3.org/2000/svg" xmlns:xlink="http://www.w3.org/1999/xlink" viewBox="0 0 72 71" width="72"></svg>)
Given that the absolute value of negative number a is 3 1/2, the opposite number of b is 1 1/2, and the reciprocal of c is 2, try to find the value of a+b of c
| A |=3.5
A=-3.5
-B=-1.5
B=1.5
C=1/2
Therefore, the original formula =(-3.5+1.5)÷(1/2)=-2×2=-4
A is the absolute value of the inverse number of -3, b is the inverse of the sum of -1 and -1, c is the number less than -1, d is the smallest nonnegative number, and a, b, c, d are the numbers
A=3, b=-2, c=2, d=0
RELATED INFORMATIONS
- 1. Let a =-2, b = two-thirds, and c =5.5. Write the absolute value, inverse number, and reciprocal of a, b, and c, respectively
- 2. If the absolute value of a number is equal to itself, then the number must be a positive number.
- 3. The absolute value of negative number a and her opposite number is () A.0 B.2a C.-2aD.
- 4. Abc is negative, and the absolute value of x-a + the absolute value of y-b =0, then is xyz negative or positive or non-negative or 0? If abc is negative, and the absolute value of x-a + the absolute value of y-b + the absolute value of z-c =0, then is xyz negative or positive or non-negative or 0?
- 5. The absolute value of a equals negative a, a is? 1. Positive number 2. Negative number 3. Non-negative number 4. Non-positive number
- 6. If the absolute value of a is greater than a, can it be a positive number? Could it be 0? Could it be negative?
- 7. Absolute value of positive,0, negative number What is their absolute value?
- 8. Remove absolute value, how to change the sign before absolute value Like -|-X-2|, do you want to change the front negative? What's going on in there?
- 9. Rational number of solution:(2012 power of -1/5)*(2013 power of -5)+2=_____.
- 10. When a is a positive number (i.e., a >0), the absolute value of a equals () when a is a negative number (i.e., a <0), the absolute value of a equals () when a=0, the When a is a positive number (i.e., a >0), the absolute value of a equals () When a is negative (i.e., a <0), the absolute value of a equals () When a =0, the absolute value of a equals () When a is a positive number (i.e., a >0), the absolute value of a equals () when a is a negative number (i.e., a <0), the absolute value of a equals () when a=0, the When a is a positive number (i.e. a >0), the absolute value of a equals () When a is negative (i.e., a <0), the absolute value of a equals () When a =0, the absolute value of a equals ()
- 11. Why is a negative number minus a positive number equal to the sum of the absolute values of two numbers? Why is a negative number minus a positive number equal to the absolute sum of two numbers?
- 12. If the three sides of the triangle ABC are a, b, c, the square b of the cubic-a of the condition a + the square b of the square-ac of the ab + the cubic b of the square-b of the bc =0, find the shape of the triangle ABC
- 13. Given that the absolute values of (x+y-1) and x+2 are mutually opposite, and a, b are mutually reciprocal, try to find the value of y power +ab of x?
- 14. Given that (x+y-1)2 and |x+2| are opposite to each other, a and b are reciprocal, try to find the value of xy+a b.
- 15. Given that the absolute value of the difference of 2a-b is opposite to the square of b-1, find the value of the cube of a+b
- 16. Given that the absolute value of 2a-b is opposite to the square of (b-1), find the value of the cube of (a+b
- 17. If the absolute value of a-5 is opposite to the square of (b+1), then the third power of a + the 25th power of b
- 18. If the absolute value of a number and the sum of its reciprocal equals zero, then the number is ______.
- 19. The lengths of three sides of triangle ABC are a, b, c, and the absolute value of c-1-2 under a square + b + root sign =10a. The lengths of three sides of triangle ABC are given as a, b, c respectively, which satisfies the absolute value of c-1-2 under a square + b + root sign =10a +2 root sign b -4-22.(1) Judge the shape of triangle ABC.(2) Find the area of triangle ABC by using Xinglun-Qinjiushao formula S = p (p-a)(p-b)(p-c) where p = a + b + c find the area of triangle ABC.
- 20. The absolute value of a is non-negative Inequality: