03/20/18
Find, to the nearest unit, the length of each diagonal
The length of each side of a rhombus is 12. The measure of an angle between two adjacent sides is 40. Find, to the nearest unit, the length of each diagonal
A hot air balloon is flying in the sky near a 45-meter high building. The angle of depression of the top and the bottom of the building from the operator are 10
degrees and 22 degrees respectively. Find the horizontal distance between the balloon and the building.
thank youu so much in advance geniuss!💓 y'all helped me alot 😊
02/19/18
Find an equation of a Tangent Line to the curve given by y=(1+x)/(1+e^x) at the point (0,1/2)
I just dont know how to do it.
02/05/18
A diagram shows a sector of a circle with centre O and radius 20cm.
A circle with centre C and radius xcm lies within the sector and touches P,Q,R |<POR|=1.29 radians.
(a)By considering the triangle POC, show that x is equal to 7.5cm, correct to one decimal...
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01/31/18
TRIG 1/2 ANGLE FORUMLAS
The questions are: "If sin B = -1/3 with B in QIII, find tan B/2. Also find sin B/2
The answer for tan B/2 is-3-2sqrt(2)
The answer for sin B/2 is \sqrt((3+2\sqrt(2))/(6))
These are...
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01/26/18
I'm given the sequence 5^1/2, (5 + 5^1/2), (5 + (5+5^1/2)^1/2). How do I define it recursively?
I can't seem to figure out the relation recursively even if there's clearly a pattern.
Rewriting trigonometric identities
How do I rewrite (tanθ+secθ)/cosθ in terms of sinθ?
(fully simplified)
12/07/17
use the limit process to find the area of the region between the graph of the function and the x-axis over the interval [0,1]
y=x2+1
11/04/17
Find the point of the line
Find the point on the line 5x+3y+3=0 which is closest to the point (-3,3).
=(?, ?)
11/02/17
Consider the curve C given by the equation
Consider the curve C given by the equation: C · · · √ x + √ y = √ a, where a is a constant, a > 0. Let (x0, y0) with x0 > 0, y0 > 0, be a point on C. If (x1, 0) and (0, y1) are x and y...
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11/01/17
A curve C is given by the equation:
A curve C is given by the equation:x2 + y2 = (2x2 + 2y2 − x)2(a) Find all points (0, y) on the curve C, where y≠0. (b) At each of the points found in the part (a) above, find an equation of the...
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11/01/17
Consider the curve C given by the equation
Consider the curve C given by the equation:
C · · · √ x + √ y = √ a,
where a is a constant, a > 0. Let (x0, y0) with x0 > 0, y0 > 0, be a point on C. If (x1, 0) and (0, y1) are x and...
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11/01/17
calculus optimization see below
An observatory is to be in the form of a right circular cylinder surmounted by a hemispherical dome. If the hemispherical dome costs 22 times as much per square foot as the cylindrical wall, what...
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10/30/17
If the common tangents to the parabola, x^2= 4y and the circle, x^2 + y^2 = 4 intersect at the point P, then what is the distance of P from the origin?
I need the detailed solution.
Plz help
10/26/17
Write a linear function with f(0) = 7 and f(3) =1
How do I write the equation for f(x)
With f(0) =7 and f(3) =1
10/25/17
Given any Cartesian coordinates, (x,y), there are polar coodinates
Given any Cartesian coordinates, (x,y), there are polar coordinates (r,θ) with (-pie/2) < θ ≤ (pie/2).
Find polar coordinates with (-pie/2) < θ ≤ (pie/2) for the following Cartesian...
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10/25/17
Maclaurin series and radius of convergence
Find the maclaurin of f(x)= ∫ (from 0 to x) t2 e^(t)2 dt and find its redius of convergence
I dont understand what the integral means ?
10/18/17
How would you determine the lengths of all sides of a similar right triangle that is 1" offset from all sides?
Given a right triangle with a base (side A) of 44", a height (side B) of 22" and a hypotenuse (side C) of 49.1935" (based on Pythagorean theorem).
How would I determine the lengths of each side of...
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Find the Function
Find the function of the form f(x)=a+bcos(cx) that is tangent to the line y=1 at the point (0,1), and tangent to the line y = x + (3/2) - (pi/4) at the point (pi/4, 3/2).
10/10/17
through (4, 3) and parallel to the line whose equation is 4x + y = 5
find the equation of the line with the properties given
10/09/17
related rates
the sides of an equilateral triangle are increasing at a rate of 10cm/min. at what rate is this area of the triangle increasing when the sides are 30 cm long?
i ended up with 260cm^2/min which...
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