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If the circles x2 + y2 = a and x2 + y2 − 6x − 8y + 9 = 0, touch externally, then a =
Concept: undefined >> undefined
If (x, 3) and (3, 5) are the extremities of a diameter of a circle with centre at (2, y), then the values of x and y are
Concept: undefined >> undefined
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If (−3, 2) lies on the circle x2 + y2 + 2gx + 2fy + c = 0 which is concentric with the circle x2 + y2 + 6x + 8y − 5 = 0, then c =
Concept: undefined >> undefined
Equation of the diameter of the circle x2 + y2 − 2x + 4y = 0 which passes through the origin is
Concept: undefined >> undefined
Equation of the circle through origin which cuts intercepts of length a and b on axes is
Concept: undefined >> undefined
If the circles x2 + y2 + 2ax + c = 0 and x2 + y2 + 2by + c = 0 touch each other, then
Concept: undefined >> undefined
Prove that:
Concept: undefined >> undefined
Prove that:
Concept: undefined >> undefined
Prove that:
Concept: undefined >> undefined
Show that :
Concept: undefined >> undefined
Show that :
Concept: undefined >> undefined
Concept: undefined >> undefined
Prove that:
cos 10° cos 30° cos 50° cos 70° = \[\frac{3}{16}\]
Concept: undefined >> undefined
Prove that:
cos 40° cos 80° cos 160° = \[- \frac{1}{8}\]
Concept: undefined >> undefined
Prove that:
sin 20° sin 40° sin 80° = \[\frac{\sqrt{3}}{8}\]
Concept: undefined >> undefined
Prove that:
cos 20° cos 40° cos 80° = \[\frac{1}{8}\]
Concept: undefined >> undefined
Prove that:
tan 20° tan 40° tan 60° tan 80° = 3
Concept: undefined >> undefined
Prove that tan 20° tan 30° tan 40° tan 80° = 1.
Concept: undefined >> undefined
Prove that:
sin 10° sin 50° sin 60° sin 70° = \[\frac{\sqrt{3}}{16}\]
Concept: undefined >> undefined
Prove that:
sin 20° sin 40° sin 60° sin 80° = \[\frac{3}{16}\]
Concept: undefined >> undefined
