Maths-
General
Easy
Question
Solution to inequality cos 2x + 5 cos x + 3 ≥ 0 over
is
The correct answer is: ![open square brackets fraction numerator negative 2 pi over denominator 3 end fraction comma fraction numerator 2 pi over denominator 3 end fraction close square brackets](data:image/png;base64,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)
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The path of a projectile in the absence of air drag is shown in the figure by dotted line. If the air resistance is not ignored then which one of the path is shown in the figure is appropriate for the projectile
![](data:image/png;base64,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)
The path of a projectile in the absence of air drag is shown in the figure by dotted line. If the air resistance is not ignored then which one of the path is shown in the figure is appropriate for the projectile
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)
physics-General
biology
Match Column - I with Column - II and select the correct option from the codes given below.
![](data:image/png;base64,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)
Match Column - I with Column - II and select the correct option from the codes given below.
![](data:image/png;base64,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)
biologyGeneral
chemistry-
Which graph represents auto catalysis?
Which graph represents auto catalysis?
chemistry-General
physics-
A) The frequency band of VHF is greater than UHF of TV transmission
B) Optical fiber transmission has frequency band of 1 THz to 1000 THz
A) The frequency band of VHF is greater than UHF of TV transmission
B) Optical fiber transmission has frequency band of 1 THz to 1000 THz
physics-General
physics-
A) Satellite communication uses different frequency bands for uplink and downlink
B) Bandwidth of video signals is 4.2 MHz
A) Satellite communication uses different frequency bands for uplink and downlink
B) Bandwidth of video signals is 4.2 MHz
physics-General
physics-
The TV broad casting bands are
The TV broad casting bands are
physics-General