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Logarithm
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A nonlinear scale used when there is a large range of quantities is termed as
non linear scale
algebraic scale
logarithmic scale
exponential scale
M(x,y)∂x+N(x,y)∂y=0 is representation of
second order ODE
third order ODE
first order ODE
nth order ODE
Variable is what is kept same throughout experiment, and it is not of primary concern in experimental outcome is
Independent variable
Dependent variable
Discrete variable
Controlled variable
If unknown function and its derivatives have degree 1 than differential equation is termed as
linear differential equation
partial differential equation
non linear differential equation
ordinary differential equation
If two continuous functions have same transform, they are completely
Unique
Zero
constant
Identical
Just like differentiation and integration, Laplace transform is a
unit step function
linear function
non linear function
impulse function
Logarithm of base is itself always
Infinite
1
non zero
∂/∂x eu=
eu ∂/∂x
ueu∂/∂x
ueu ∂u/∂x
eu ∂u/∂x
If in interval a and b are finite and are included, interval is called
exponential interval
infinite interval
open interval
closed interval
If in interval a and b are finite and are included, interval is called
infinite interval
open interval
exponential interval
closed interval
∂⁄∂x logeu=
1/u
ux∂⁄∂x
1⁄u ∂⁄∂x
1⁄u ∂⁄∂y
When alpha particles enters an accelerator and undergoes a constant acceleration that increases speed of particle from 103m/sec to 104m/sec in 10-3sec than distance covered by alpha particle in 10-3 will be
5.5 m
2.5 m
4.5 m
7.6 m
Interval
(a,b)={x| a
Bounded
unbound
empty
degenerate
Interval
(a,b)={x| a
empty
degenerate
Bounded
unbound
If output parameters are known, and corresponding inputs can be solved for by an iterative procedure than model is said to be
Discrete model
Implicit model
Continuous model
Explicit model
If output parameters are known, and corresponding inputs can be solved for by an iterative procedure than model is said to be
Discrete model
Continuous model
Implicit model
Explicit model
∂y/∂x=cosx is
temporary differential equation
ordinary differential equation
partial differential equation
Integration
∂y/∂x=cosx is
partial differential equation
ordinary differential equation
Integration
temporary differential equation
Laplace transform of f(x)=tanx where tanx has limit of infinity is
sinθ(s/(s2+w2))
1/S
cosθ(w/(s2+w2))
no Laplace
Laplace transform of f(x)=tanx where tanx has limit of infinity is
sinθ(s/(s2+w2))
no Laplace
cosθ(w/(s2+w2))
1/S
1
2
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