root 17


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Find the square root of 324.
Find the square root of 324. => 16 or 17 or 14 or 18..
The square root of 232 lies between which two whole numbers?
The square root of 232 lies between which two whole numbers? => 14 and 15 or 15 and 16 or 16 and 17 or 17 and 18..
Between which two whole numbers does the square root of 302 lie?
Between which two whole numbers does the square root of 302 lie? => 16 and 17 or 19 and 20 or 18 and 19 or 17 and 18..
Find the roots of f(x) = 2x2 - 17.
Find the roots of f ( x ) = 2 x 2 - 17. =>± 2.7865 or ± 2.5569 or ± 2.9154 or ± 2.6781..
For what value of K, the quadratic equation 8Kx2 - 4x + (9K - 8) = 0 h..
For what value of K, the quadratic equation 8K x 2 - 4 x + (9K - 8) = 0 has one root as the reciprocal of the other. => -8 or 8 or 17 or 13..
Rhizome
structure of rhizome in ginger A rhizome is a thick horizontally growing stem which usually stores food material. It has nodes and internodes, scale leaves, axillary buds, adventitous roots and a terminal bud. Scale leaves enclosing the axillary buds are seen arising from the nodal points of the stem. Some of the axill..
3) Commensalism
It is a positive interspecific interaction in which a smaller member called 'commensal', is benefitted, while the larger member called 'host', is neither benefitted nor harmed. Commensalism represents a beneficial relation. For e.g., a) Epiphytes are small green plants found growing on other plant..
Remark:
…. (3) Let m 1 and m 2 be the roots of the equation (2), then we have Equation (3) can be written as or Equation (1) represents the above two li..
Characteristic Features
lathyrus and pisum plants of papillionatae Habit: Mostly perennial herbs and shrubs, trees are also common. Some are climbers (Pisum, Lathyrus). fig. 27.17 Habit, L.S. of flower of Pisum sativum fig. 27.18 Lathyrus and Pisum Root: Branched taproot, usually with nodules containing bacteria of genus Rhizobium...
Simple Pendulum Time Period of Oscillation Varies with Time
value of g (acceleration due to gravity) From the above relation we can derive a formula for time period The equation (1) suggest..
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