Question
An element, X has the following isotopic composition, the weighted average atomic mass of the naturally- occurring element 'X' is closest to :
- 201 amu
- 202 amu
- 199 amu
- 200amu
The correct answer is: 200amu
Related Questions to study
The line x + my + n = 0 will touch the parabola y2 = 4ax, if
a quadratic equation has equal roots if the D value is zero. this is the condition of the line touching the curve.
The line x + my + n = 0 will touch the parabola y2 = 4ax, if
a quadratic equation has equal roots if the D value is zero. this is the condition of the line touching the curve.
The straight line 2x + y –1= 0 meets the parabola y2 = 4x in
when D> 0, two real and distinct roots
when D=0, real and equal roots
when D<0 imaginary roots.
The straight line 2x + y –1= 0 meets the parabola y2 = 4x in
when D> 0, two real and distinct roots
when D=0, real and equal roots
when D<0 imaginary roots.
The line y = mx + c may touch the parabola y2 = 4a (x + a), if-
the solution of the two curves gives us the quadratic equation. D=0 gives us the required answer.
The line y = mx + c may touch the parabola y2 = 4a (x + a), if-
the solution of the two curves gives us the quadratic equation. D=0 gives us the required answer.
The straight line x + y = k touches the parabola y = x – x2, if k =
since only one point of contact is present, D=0 gives the real root.
The straight line x + y = k touches the parabola y = x – x2, if k =
since only one point of contact is present, D=0 gives the real root.
If the line x + y –1 = 0 touches the parabola y2 = kx, then the value of k is-
we can also solve for the two lines and make the D=0 for the resultant quadratic equation.
If the line x + y –1 = 0 touches the parabola y2 = kx, then the value of k is-
we can also solve for the two lines and make the D=0 for the resultant quadratic equation.
If length of the two segments of focal chord to the parabola y2 = 8ax are 2 and 4, then the value of a is-
the harmonic mean of the lengths (PS,QS) where S is the focus is equal to the half of latus rectum
the parametric coordinates of the ends of focal chords are (at^2, 2at) and (a/t^2,-2a/t)
If length of the two segments of focal chord to the parabola y2 = 8ax are 2 and 4, then the value of a is-
the harmonic mean of the lengths (PS,QS) where S is the focus is equal to the half of latus rectum
the parametric coordinates of the ends of focal chords are (at^2, 2at) and (a/t^2,-2a/t)
If PSQ is the focal chord of the parabola y2 = 8x such that SP = 6. Then the length SQ is-
the harmonic mean of the lengths (PS,QS) where S is the focus is equal to the half of latus rectum.
If PSQ is the focal chord of the parabola y2 = 8x such that SP = 6. Then the length SQ is-
the harmonic mean of the lengths (PS,QS) where S is the focus is equal to the half of latus rectum.
Length of the chord intercepted by the parabola y = x2 + 3x on the line x + y = 5 is
the distance between any two points is given by
√(x2-x1)2+(y2-y1)2
this formula is applied to the points of intersection which were calculated by solving the two equations .
Length of the chord intercepted by the parabola y = x2 + 3x on the line x + y = 5 is
the distance between any two points is given by
√(x2-x1)2+(y2-y1)2
this formula is applied to the points of intersection which were calculated by solving the two equations .
The length of the intercept made by the parabola 2y2 + 6y = 8 – 5x on y-axis is
the distance between two points on the y axis is just the difference in the y coordinates of the points.
The length of the intercept made by the parabola 2y2 + 6y = 8 – 5x on y-axis is
the distance between two points on the y axis is just the difference in the y coordinates of the points.
The length of the intercept made by the parabola x2 –7x +4y +12= 0 on x-axis is
distance between two points on the x axis is just the difference between the x coordinates of the two points, since y =0.
The length of the intercept made by the parabola x2 –7x +4y +12= 0 on x-axis is
distance between two points on the x axis is just the difference between the x coordinates of the two points, since y =0.