Answers edited by Harish Chandra Rajpoot

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• If you say 5000 at 85% interest rate for 10 years compounded annually how much will you have at the end of the 10th year?
  
• How do you solve #-3( x - 3) \geq 9- 3x#?
  
• How to find the standard form of the equation of the specified circle given that it Is tangent to line x+y =2 at point (4,-2) and the center is on the x-axis?
  
• Two springs are in a series combination and are attached to a block of mass 'm' which is in equilibrium. Spring constants:k and k’ Extensions:x and x’ respectively. Find the force exerted by spring on the block?
  
• How do you solve: #x^3/2=125#?
  
• What is the distance between the following polar coordinates?: # (6,(19pi)/12), (3,(15pi)/8) #
  
• Two cars are 175m apart, facing each other. At that instant, the first car is traveling at 9.0 km/h [W] and is accelerating at 3.6m/s^2 [W]. The second car is traveling at a constant velocity of 21.5 m/s [E].?
  
• Sally’ s tomato plants grow 11 tomatoes each week. Sally has 5 tomatoes. How many weeks will it take to grow 38 tomatoes?
  
• How do you multiply #(4y + 8)/ (y^2 - 2y)*(y - 2)/(y+2)#?
  
• Solve the equation (2xy − 3)dx + (x 2 + 4y)dy = 0 given that y(2) = 5.??
  
• The current through a wire depends on the time as, i=(10+4t) . Here, i is in ampere t in seconds. find the charge crossed through a section in time interval between t=0 to t=10 sec ?
  
• Eight drops of water.each radius 2mm are falling through air at a terminal velocity of 8cm/sec If they coalesce to form a single drop the terminal velocity of the combined drop will be?
  
• How do you simplify #log_3 5 + 5log_3 2#?
  
• Why does the location of the center of gravity depend on how an object’s mass is distributed?
  
• How do you solve #2b ^ { 2} - 20b - 5= 0#?
  
• An object with a mass of #14 kg# is on a plane with an incline of # -(5 pi)/12 #. If it takes #12 N# to start pushing the object down the plane and #7 N# to keep pushing it, what are the coefficients of static and kinetic friction?
  
• A stack of bricks has 61 bricks in the bottom layer, 58 bricks in the second layer, 55 bricks in the third layer,and so on until there are 10 bricks in the last layer. How many bricks are there all together?
  
• A race car has a centripetal acceleration of 13.33 #m##/##s^2# as it goes around a curve. If the curve is a circle wilh radius 30 m, what is the speed of the car?
  
• How do you find the integral of #dx/(x(sqrt(3 + x^2)))#?
  
• How do you find the first and second derivative of #y=1/(1+e^x)#?
  
• What is the slope and y-intercept of the line #x=2#?
  
• Please Help :) Lim (Ln(1+9X)+cos(4X)-1)/X X=0 ???
  
• The velocity of particle moving along a straight line increases according to the law#v=v_0+Kx# , where K is a positive constant,then options are below?
  
• How do you divide #( -7i-5) / ( 9 i -2 )# in trigonometric form?
  
• How do you find the equation of the circle passing through (7,5) and (3,7), and with center on x-3y+3=0?
  
• How about this?
  
• What is the surface area of the solid created by revolving #f(x) =e^(4x)-x^2e^(2x) , x in [1,2]# around the x axis?
  
• Is #f(x)=cos^2x+sin2x# increasing or decreasing at #x=pi/6#?
  
• How do you determine circle, parabola, ellipse, or hyperbola from equation #4x^2 + 9y^2 - 16x +18y -11 = 0#?
  
• A solid disk, spinning counter-clockwise, has a mass of #5 kg# and a radius of #8 m#. If a point on the edge of the disk is moving at #6 m/s# in the direction perpendicular to the disk's radius, what is the disk's angular momentum and velocity?
  
• Two charges of # 3 C # and # 2 C# are positioned on a line at points # 6 # and # 4 #, respectively. What is the net force on a charge of # 3 C# at # 2 #?
  
• How do you graph and label the vertex and axis of symmetry of #y=2(x+1)^2+1#?
  
• A point moves in #x-y# plane according to #vec r=3cos(4t)veci +3(1-sin4t) vecj#. What is the distance travelled by the particle in 0.5 sec ?
  
• A pyramid has a base in the shape of a rhombus and a peak directly above the base's center. The pyramid's height is #5 #, its base has sides of length #8 #, and its base has a corner with an angle of #(2 pi)/3 #. What is the pyramid's surface area?
  
• Solve the following differential equation X(dy/dx)+2y=(x^2)logx?
  
• Three times a number increased by less than -62. What is the number?
  
• What is the slope of the tangent line of # (xy^2-3xy)/(sqrt(yx)-xy) =C #, where C is an arbitrary constant, at #(2,5)#?
  
• Cups A and B are cone shaped and have heights of #35 cm# and #21 cm# and openings with radii of #12 cm# and #11 cm#, respectively. If cup B is full and its contents are poured into cup A, will cup A overflow? If not how high will cup A be filled?
  
• How do you find all solutions to sin (2x + 1) = 0.2?
  
• What is #int 1/(t^3sqrt( t^2 - 1))dt#?
  
• A ball with a mass of #5 kg# moving at #2 m/s# hits a still ball with a mass of #3 kg#. If the first ball stops moving, how fast is the second ball moving?
  
• Given #int e^x(tanx + 1 )secx dx = e^xf(x)+C#.Write f(x)satisfying above.How can you solve it ?
  
• How do you find the derivative of f(x) = -2sqrt(x) by the limit process?
  
• How do you evaluate # log_16 57.2#?
  
• What are the critical values of #f(x)=( (x-2)(x+3))/(x^2#?
  
• A pyramid has a base in the shape of a rhombus and a peak directly above the base's center. The pyramid's height is #6 #, its base's sides have lengths of #5 #, and its base has a corner with an angle of #( pi)/6 #. What is the pyramid's surface area?
  
• B) A force of 90 N is used to pull a truck 200 m along a horizontal floor. Determine the work done and the increase in K. E if there is no energy loss due to friction. ?
  
• If an object with a mass of #12 kg # changes speed from #3 m/s# to #1m/s#, by how much does its kinetic energy change?
  
• What is the derivative of #f(x) = (x)(6^(-2x))#?
  
• How do you multiply #\sqrt { 2} \cdot - 3\sqrt { 3}#?
  
• How do you integrate #int 1/sqrt(4x^2+16x+13) # using trigonometric substitution?
  
• A ball with a mass of #5kg# moving at #2 m/s# hits a still ball with a mass of #9 kg#. If the first ball stops moving, how fast is the second ball moving?
  
• When working in decimal radians, how do you find sin^-1(-1/6)?
  
• Find the standard form of the equation of the parabola with the given characteristics?
  
• What is the orthocenter of a triangle with corners at #(2 ,8 )#, #(3 ,4 )#, and (6 ,3 )#?
  
• If the half-life of iodine-131 is 8 days, how much of a 5-g sample is left after 32 days?
  
• A 30 kg weight is positioned 2 m from a fulcrum. At what distance from the fulcrum must a 40 kg weight be positioned to keep the scale balanced?
  
• How do you solve #cos^2 theta=2cos^2 (theta/2)# in the domain #0<=theta<=360#?
  
• How do you solve #cos^2x=3/4#? Which solution is correct?
  
• How do you find #int 1/sqrt(-x^2-4x)#?
  
• Whats the answer to log(x-1) = -1 ?
  
• What is the surface area of a 7cm cube?
  
• How do you find the coordinates of the vertices, foci, and the equation of the asymptotes for the hyperbola #(y-4)^2/16-(x+2)^2/9=1#?
  
• How do you find the implicit differentiation of #1+lnxy=3^(x-y)#?
  
• Solve the inequality 30/x-1 < x+2?
  
• Find the centre,vertices foci,lengths of latera recta and the eccencivity of ellipse whose equation is? 49x²+144y²-196x-720y-668=0
  
• Two circles have the following equations #(x -1 )^2+(y -4 )^2= 36 # and #(x +5 )^2+(y -7 )^2= 49 #. Does one circle contain the other? If not, what is the greatest possible distance between a point on one circle and another point on the other?
  
• How do you convert #(-4, 3pi)# from polar to cartesian coordinates?
  
• A gear of radius 4 inches turns at 8 rpm. What is the linear velocity of a tooth of the gear in feet per minute to the nearest tenth?
  
• How do you solve #8^{3x}=154#?
  
• At what time after 7:00 pm will the hands of the clock be opposite to each other?
  
• How do you solve the following linear system: # 2x+ 3y=-1 , 5x+y=8 #?
  
• How do you find the cube root of #-125/2(1+sqrt3i)#?
  
• How do you evaluate #(6\times 10^ { 3} ) \cdot ( 4.6\times 10^ { 5} ) \cdot ( 2\times 10^ { - 2} )#?
  
• A 0.78 kg block is attached to a horizontal spring of force constant 256 kg/s2, resting atop a frictionless surface. The block is pulled back 30 cm and then released. What is the period of the oscillations of the block? Maximum speed of the oscillation?
  
• How do solve the following linear system?: # y=-6x-9 , -x+3y=-5 #?
  
• What would the formula for the nth term be given 0.3, -0.06, 0.012, -0.0024, 0.00048, ...?
  
• How do you identify the important parts of #y = x^2 − 36# to graph it?
  
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