To simplify the expression ( 8z - 223(3z + 11) - z ), first distribute ( -223 ) within the parentheses:
[ -223(3z) - 223(11) = -669z - 2453. ]
Now combine like terms:
[ 8z - z - 669z - 2453 = (8z - z - 669z) - 2453 = -662z - 2453. ]
Thus, the simplified expression is ( -662z - 2453 ).
It is the same as: 11z = 132 Divide both sides by 11: z = 12
The expression (4z^4 - 11z^2 + 25z - 18) is not a trinomial; it is a polynomial with four terms. A trinomial specifically has three terms. In this case, the terms are (4z^4), (-11z^2), (25z), and (-18).
To find the integral of ( 11z^2 ), you apply the power rule of integration. The integral is: [ \int 11z^2 , dz = 11 \cdot \frac{z^3}{3} + C = \frac{11}{3} z^3 + C ] where ( C ) is the constant of integration.
17z + 34 = 6z + 5 17z - 6z + 34 = 6z - 6z + 5 11z + 34 = 5 11z + 34 - 34 = 5 - 34 11z = -29 11z/11 = -29/11 z = -2 7/11 or -29/11 Double check your answer: 17z + 34 = 6z + 5 17(-2 7/11) + 34 = 6z + 5 -44 9/11 + 34 = 6z + 5 -10 9/11 = 6z + 5 -10 9/11 = 6(-2 7/11) + 5 -10 9/11 = -15 9/11 + 5 -10 9/11 = -10 9/11 17z + 34 = 6z + 5 when Z = -2 7/11
It is an expression in two variables, z and t. It can be simplified to 14z + 2t or 2*(7z + t)
11z-55 = -44
11z+√(4z)+√(10z)=11z+√(10z)+2*√(z)
It is the same as: 11z = 132 Divide both sides by 11: z = 12
11z
Yes it does
11(4x - 2y - 11z)
11(4x - 2y - 11z)
The Full Military Occupational Specialty (MOS) code for 11Z is "Infantry Senior Sergeant" in the U.S. Army. This designation is for non-commissioned officers who have significant leadership responsibilities within infantry units, overseeing training, operations, and personnel management. The 11Z MOS typically requires extensive experience and knowledge in infantry tactics and leadership.
The expression (4z^4 - 11z^2 + 25z - 18) is not a trinomial; it is a polynomial with four terms. A trinomial specifically has three terms. In this case, the terms are (4z^4), (-11z^2), (25z), and (-18).
To find the integral of ( 11z^2 ), you apply the power rule of integration. The integral is: [ \int 11z^2 , dz = 11 \cdot \frac{z^3}{3} + C = \frac{11}{3} z^3 + C ] where ( C ) is the constant of integration.
17z + 34 = 6z + 5 17z - 6z + 34 = 6z - 6z + 5 11z + 34 = 5 11z + 34 - 34 = 5 - 34 11z = -29 11z/11 = -29/11 z = -2 7/11 or -29/11 Double check your answer: 17z + 34 = 6z + 5 17(-2 7/11) + 34 = 6z + 5 -44 9/11 + 34 = 6z + 5 -10 9/11 = 6z + 5 -10 9/11 = 6(-2 7/11) + 5 -10 9/11 = -15 9/11 + 5 -10 9/11 = -10 9/11 17z + 34 = 6z + 5 when Z = -2 7/11
It is an expression in two variables, z and t. It can be simplified to 14z + 2t or 2*(7z + t)