Use the fundamental theorem of calculus to evaluate ∫-30xx2+5dx.
Use the fundamental theorem of calculus to evaluate ∫ -3 0 x x 2 + 5 dx . => - 1 2 ln ( 5 1 4 ) or ln ( 5 1 4 ) or 1 2 ln (14) or - 1 2 ln (7) or 1 2 ln ( 5 1 4 )..
Use the rational zero theorem to list all the possible rational zeros ..
Use the rational zero theorem to list all the possible rational zeros for f ( x ) = x 4 + 5 x 3 - x 2 - 4. =>± 1; ± 2; ± 4 or ± 1; ± 2; ± 5; ± 10 or ± 1; ± 2; ± 3 or ± 1; ± 7..
Find the value in the interval, which satisfies the Mean Value Theorem..
Find the value in the interval, which satisfies the Mean Value Theorem for the function f ( x ) = x + 2 2 x on [ 1 2 , 2]. => 7 3 or 5 2 or 1 or 0 or - 1..
Converse
Any point (or every point) on the perpendicular bisector of the line segment joining two given points is equidistant from them..
Any point (or every point) on the perpendicular bisector of the line segment joining two given points is equidistant from them..Question 8
Question: Solve the following equation: Answer: 2x-(1-2x) = 5-3(1+x) 2x-1+2x = 5-3-3x 4x+3x = 5-3+1 7x=3 ..
Question: Solve the following equation: Answer: 2x-(1-2x) = 5-3(1+x) 2x-1+2x = 5-3-3x 4x+3x = 5-3+1 7x=3 ..Question 2
Question: Find the equation of the line perpendicular to the line 8x + 5y = 7 and passing through (1, 2). Answer: ( Product of slopes of two perpendicular lines = -1) ..
Question: Find the equation of the line perpendicular to the line 8x + 5y = 7 and passing through (1, 2). Answer: ( Product of slopes of two perpendicular lines = -1) ..Note:
But the displacement when the bus moves from A B and then from B A is zero. SI unit of displacement is metre. Displacement is a vector, i.e., the displacement is given by a number with proper units and direction. To drive home the difference between displacement and distance let us consider a few m..
But the displacement when the bus moves from A B and then from B A is zero. SI unit of displacement is metre. Displacement is a vector, i.e., the displacement is given by a number with proper units and direction. To drive home the difference between displacement and distance let us consider a few m..Degrees of Freedom and Molar Specific Heats
Molecule Example Degrees of Freedom Predicted Molar Specific heats Translational Rotational Total (f) Cv Cp = Cv + R Monatomic He 3 0 3 3/2 R 5/2 R Diatomic O 2 3 2 5 5/2 R 7/2 R Polyatomic CH4 3 3 6 3 R 4 R The above table shows th..
Variation of 'g' with altitude
>By binomial theorem, h is assumed to be very small when compared to radius R of the Ea..
>By binomial theorem, h is assumed to be very small when compared to radius R of the Ea..Trigonometry
. The side adjacent to q is the side AB. The hypotenuse of the D ABC is the side AC. Now, let us write down the trigonometrical ratios with the help of the above triangles: (i) Sine q : It is defined as the ratio of the side opposite to q and the hypotenuse. i.e., In short we write sin (ii) Cosine ..
. The side adjacent to q is the side AB. The hypotenuse of the D ABC is the side AC. Now, let us write down the trigonometrical ratios with the help of the above triangles: (i) Sine q : It is defined as the ratio of the side opposite to q and the hypotenuse. i.e., In short we write sin (ii) Cosine .. Result
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