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Deflection Psychology Examples
126 reactions · 24 shares | Deflection is how the ego protects itself from accountability. #PsychologyFacts #narcissist #PsychologyLabHQ #AttachmentTheory #fyp | Psychology Lab | Facebook
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How to Deal with Deflection
Not every objection needs a direct answer - some are best handled with deflection. Deflection isn’t avoidance. It’s a way to lower resistance, keep the conversation moving, and redirect focus to what actually matters. When certain objections pop up, responding head-on can create tension. Deflecting calmly allows you to maintain control of the call while guiding the prospect toward clarity instead of conflict. Handled correctly, deflection keeps conversations productive and protects momentum. 🔥
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Not every objection needs a direct answer - some are best handled with deflection. Deflection isn’t avoidance. It’s a way to lower resistance, keep the conversation moving, and redirect focus to what actually matters. When certain objections pop up, responding head-on can create tension. Deflecting calmly allows you to maintain control of the call while guiding the prospect toward clarity instead of conflict. Handled correctly, deflection keeps conversations productive and protects momentum. 🔥
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Video: Deflection of a Beam
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BEAM DEFLECTION 1. What is Deflection? Beam deflection is the vertical displacement of a beam when a load is applied. It indicateshow much a beam bends under loading. 2. Factors Affecting Deflection • Load intensity (W or w) • Span length (L) • Material property (E – Modulus of Elasticity) • Beam size & shape (I – Moment of Inertia) • Support conditions 3. Important Deflection Formulas Cantilever Beam – Point Load at Free End: δ = (W L³) / (3EI) Cantilever Beam – UDL: δ = (w L4) / (8EI) Simply S
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BEAM DEFLECTION 1. What is Deflection? Beam deflection is the vertical displacement of a beam when a load is applied. It indicateshow much a beam bends under loading. 2. Factors Affecting Deflection • Load intensity (W or w) • Span length (L) • Material property (E – Modulus of Elasticity) • Beam size & shape (I – Moment of Inertia) • Support conditions 3. Important Deflection Formulas Cantilever Beam – Point Load at Free End: δ = (W L³) / (3EI) Cantilever Beam – UDL: δ = (w L4) / (8EI) Simply S
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