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The gradient of a curve is 4x-5. If the curve passes through the point (1 .- 1), find the point where the curve cuts the y-axis.
The velocity of a particle moving in a straight line at time t seconds is given by v = 3t2 -2t ., Find an expression for the distance, s metres, given that s = 2m when t = 1 s.
Find, in square units, the area of the region enclosed by the curve y=x2 -3x+2 and the lines x=1and x =2
A body starts from rest and accelerates at (2t +5) ms -2, where t is the time in seconds.
Find the velocity of the body at t = 3s.
A body starts from rest and accelerates at (2t +5) ms -2, where t is the time in seconds.
Find the distance covered by the body in 3 seconds.
Find the area enclosed by the curve y =x(x-2) and the x-axis.
The gradient of a curve at the point (-2,0) is 3x2 – 4x. Find the equation of the curve.
A particle starts from rest and moves in a straight line such that its acceleration after t seconds is given by a = (3t – 2) ms-2. Find the other time when the velocity would be zero.
Find the coefficient of in the binomial expansion of
Find the coefficient of [latx]x^3[/latex] in the binomial expansion of
Find the coefficient of in the binomial expansion of
Find the coefficient of in the binomial expansion of
Find the constant term of the expansion .
Calculate the coefficient of in the binomial expansion of
The points (3,-2) and (-5,6) are ends of a circle. Find the equation of the circle.
Find the equation of a circle whose center is at the point (2,1) and passes through the point (4,-3)
Find the coordinates of the center and the radius of the circle
he equation of a circle is . Find its radius.
Write down the equation of a circle which has the points (2,-3) and (-1,4) as ends of its diameter.
Given that , where x and y are acute, find the value of
Express in surd form.
Given that , find
Given that , find
Evaluate , leaving the answer in a surd form.