Find the length of the part of the line y=x+6 'inside' (or above) the curve y=x^2. Leave answer in exact form.

Find the length of the part of the line y=x+6 'inside' (or above) the curve y=x^2. Leave answer in exact form.

f(x)=2x^2-3x+1 g(x)=-x^2+2x+3 Give your answers as coordinates (a,b)

Find roots of the function f(x)=112x^2-5x+1 -1 Express answer in exact form.

The perimeter of a triangle is 10 (that is, a+x+(x+1)=10). Use this and the cosine law to solve for x. Round answers to 2 decimal places. Triangle: <BAC: 60degrees line...

f(x)=lx-1l g(x)=-lx+1l+4

Find the two standard angles between 0° and 360° whose tangent value is 10. Round answer to 1 decimal place.

What is the perimeter of a rectangular heptagon inscribed in a circle of radius 7? Round answer to 2 decimal places.

Find two standard angles between 0° and 360° whose cosine value is -0.7. Round answer to 1 decimal place.

Derive an expression for the sum of the reciprocals of two consecutive odd integers 2m-1 and 2m+1.

For what value(s) of k does the system of equations y=x^2-3x+5 y=kx have only 1 solution? Leave answers in exact form.

The equation of a circle of radius r with its center at the point (h,k) is given by (x-h)^2+(y-k)^2=r^2 Find coordinates of intersections of the following functions &n...

y1=x- x^3/6 + x^5/120 y2=x^2

f(x) =x^3+5x^2-3x-21, k=(squareroot of)3

If the radius of the circle in the figure is 20 cm and length equals 85 cm, what is the radian measure of angle?

determine if the equation defines y as a function of x: y2=x2

Find the equation of the circle in standard form for the given center (h,k) and radius r: (h,k)=(0,0), r=4

determine whether the relation is a function: {(3,4), (4,5), (5,6)}

for the function f(x)=-x3+2 evaluate and simplify the expression: f (a+h)-f(a)/h

It's an absolute value inequality equation

Write the equation of a line through the given points in standard form Ax+By=C. (-6,1) and (-1,4)

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