1
GATE ME 2015 Set 1
Numerical
+2
-0
A cantilever beam with flexural rigidity of 200 N.m2 is loaded as shown in the figure. The deflection (in mm) at the tip of the beam is _______ . GATE ME 2015 Set 1 Strength of Materials - Deflection of Beams Question 7 English
Your input ____
2
GATE ME 2015 Set 1
Numerical
+1
-0
Consider a steel (Young’s modulus $$E = 200$$ $$GP$$a) column hinged on both sides. Its height is $$1.0$$ $$m$$ and cross-section is $$10 mm$$ $$ \times $$ $$20 mm$$. The lowest Euler critical buckling load (in $$N$$) is __________ .
Your input ____
3
GATE ME 2015 Set 1
Numerical
+1
-0
A wheel of radius r rolls without slipping on a horizontal surface shown below. If the velocity of point P is 10m/s in the horizontal direction, the magnitude of velocity of point Q (in m/s) is ______ GATE ME 2015 Set 1 Theory of Machines - Analysis of Plane Mechanisms Question 37 English
Your input ____
4
GATE ME 2015 Set 1
MCQ (Single Correct Answer)
+2
-0.6
A pinion with radius $${r_1}$$, and inertia $${{\rm I}_1}$$ is driving a gear with radius $${r_2}$$ and inertia $${{\rm I}_2}$$ . Torque $${\tau _1}$$ is applied on pinion. The following are free body diagrams of pinion and gear showing important forces ($${F_1}$$and $${F_2}$$) of interaction. Which of the following relations hold true? GATE ME 2015 Set 1 Theory of Machines - Gears and Gear Trains Question 6 English
A
$${F_1} \ne {F_2};{\tau _1} = {{\rm{I}}_1}\mathop \theta \limits^{..} {}_1;{F_2} = {{\rm{I}}_2}{{{r_1}} \over {{r_2}}}{\mathop \theta \limits^{..} _1}$$
B
$${F_1} = {F_2};{\tau _1} = \left[ {{{\rm{I}}_1} + {{\rm{I}}_2}{{\left( {{{{r_1}} \over {{r_2}}}} \right)}^2}} \right]\mathop \theta \limits^{..} {}_1;{F_2} = {{\rm{I}}_2}{{{r_1}} \over {{r_2}}}\mathop \theta \limits^{..} {}_1$$
C
$${F_1} = {F_2};{\tau _1} = {{\rm{I}}_1}\mathop \theta \limits^{..} {}_1;{F_2} = {{\rm{I}}_2}{1 \over {{r_2}}}\mathop \theta \limits^{..} {}_2$$
D
$${F_1} \ne {F_2};{\tau _1} = \left[ {{{\rm{I}}_1} + {{\rm{I}}_2}{{\left( {{{{r_1}} \over {{r_2}}}} \right)}^2}} \right]\mathop \theta \limits^{..} {}_1;{F_2} = {{\rm{I}}_2}{1 \over {{r_2}}}\mathop \theta \limits^{..} {}_2$$
EXAM MAP
Medical
NEET
Graduate Aptitude Test in Engineering
GATE CSEGATE ECEGATE EEGATE MEGATE CEGATE PIGATE IN
CBSE
Class 12