Given that the reciprocal of a equals itself, the absolute value of negative b is 3, and the opposite of c is 5 4Ab^2-6abc=? Given that the reciprocal of a equals itself, the absolute value of negative b is 3, and the opposite of c is 5,4ab^2-6abc=?

RELATED INFORMATIONS

• 1. Is it true that a number is negative if it is less than its absolute value?
• 2. The opposite of the absolute value of a number must be a negative number
• 3. The absolute value of any number can not be negative, No absolute number can be negative,
• 4. The product a, b, c of three rational numbers is negative, and is positive. Find the absolute value of a + the absolute value of b + the absolute value of c Value of The product a, b, c of three rational numbers is negative and the sum is positive. Find the absolute value of a + the absolute value of b + the absolute value of c Value of
• 5. Accepts a paragraph of text entered on the keyboard. The paragraph of text ends with # and contains upper and lower case letters, numbers, various symbols and punctuation marks. Count the upper case words in Accepts a paragraph of text entered on the keyboard, which ends with a # and contains uppercase and lowercase letters, numbers, symbols, and punctuation, and counts the uppercase characters in this input
• 6. Enter several integers whose values are in the range of 1 to 4. Use -1 as the input end flag. Write the function f to count the number of each integer.
• 7. Assembler: Counts the number of positive and negative numbers in an array
• 8. 1/2 To the 99th power
• 9. What is the 99th power of 2 multiplied by the 100th power of the negative half?
• 10. Given the root number a+1+ root number b+1=0(a, b are real numbers), find the value of 100th power of a +101th power of b.
• 11. When X=1, the value of algebraic expression ax to the third power +bx-6 is 8. Try to find the value of algebraic expression ax to the third power +bx-6 when x=1 If x =3=5- y, a and b are reciprocal, thensecond (x+y)+5ab=? When X=1, the value of algebraic expression ax to the third power +bx-6 is 8. Try to find the value of algebraic expression ax to the third power +bx-6 when x=1 If x=3=5-y, a and b are reciprocal, then one-second (x+y)+5ab=?
• 12. If X is equal to -1 and the algebraic expression axcubic+bx+1 has the value 6, then if x=1, then you can find axcubic+bx+1.
• 13. 1.(1) When x =-3, the value of the fifth power -bx3+cx-6 of the algebraic expression ax is equal to 17. (2) Given a+19=b+9=c+8, find the value of (b-a)2+(c-b)2+(c-a)2? 1.(1) When x =-3, the value of the fifth power -bx3+cx-6 of the algebraic expression ax is equal to 17. (2) Given a+19=b+9=c+8, find the value of algebraic expression (b-a)2+(c-b)2+(c-a)2?
• 14. On the number axis, point A is to the left of the origin, and point A represents the rational number a, so as to find the distance from point A to the origin. On the number axis, point A is to the left of the origin, and point A represents the rational number a.
• 15. If a2+a-1=0, find a2010 power+a2009 power+a2008 power +…… +A+2011.
• 16. If the square root cubic roots of a rational number are the same, then the number is
• 17. The product of two irrational numbers must be an irrational number.
• 18. True or False: The sum of two irrational numbers must be irrational Please also give an example ~~~ True or False: The sum of two irrational numbers must be irrational Would you please give me an example ~~~
• 19. What algorithms or functions can produce irrational numbers? The current idea is to have a square, trigonometric function, recursive sequence of numbers, and integral. What algorithms or functions can produce irrational numbers? At present, the idea is, square, trigonometric function, recursive sequence of numbers and integral. What algorithms or functions can produce irrational numbers? What's going to come to mind now are the k-functions, trigonometric functions, recursive sequences and integrals.
• 20. Given a, b is a rational number, try to state that a+b-2a-4b+8 is a positive number Let a, b be rational numbers. Let a+b-2a-4b+8 be positive