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Consider the given configuration, if the pressure in pipe A reduces by 5 kN/m2, find out the new manometric height.
Correct answer is 'Range: 6.1 to 6.2'. Can you explain this answer?
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Consider the given configuration, if the pressure in pipe A reduces b...
Using hydro-static law pA = pB
⇒ p + 10 cm of water = 10 cm of Hg ⋯ ① If p decreases by 5 kPa, level of Hg in left limb i.e. A will rise up to A′ and C will fall to C′ . Thus new configuration will be as follows.
Equating pressure at !′ and B′ pA′ = pB′ p′ + (10 − x)cm of water = (10 − 2x)cm of Hg p′ + 10 cm of water − x cm of water = 10 cm of Hg − 2x cm of Hg Also p′ = p − 5 kPa ∴ p − 5 kPa + 10 cm of water − x cm of water = 10 cm of Hg − 2x cm of Hg ⋯ ② Substituting ① in ②
−5 kPa − x cm of water = −2x cm of Hg
−5 kPa = x cm of water − 2x cm of Hg
∴ −5000 =x / 100 × 1000 × 9.81 − 2x / 100 × 13600 × 9.81
∴ 5000 = 2x / 100 × 13600 × 9.81 − x / 100 × 1000 × 9.81
5000 = x ( 2/100 × 13600 × 9.81 −1 / 100× 1000 × 9.81)
x = 5000 / 2570.22
x = 1.9453 cm
∴ New Manometric height
10 − 2x = 6.1 cm
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Consider the given configuration, if the pressure in pipe A reduces b...
Using hydro-static law pA = pB
⇒ p + 10 cm of water = 10 cm of Hg ⋯ ① If p decreases by 5 kPa, level of Hg in left limb i.e. A will rise up to A′ and C will fall to C′ . Thus new configuration will be as follows.
Equating pressure at !′ and B′ pA′ = pB′ p′ + (10 − x)cm of water = (10 − 2x)cm of Hg p′ + 10 cm of water − x cm of water = 10 cm of Hg − 2x cm of Hg Also p′ = p − 5 kPa ∴ p − 5 kPa + 10 cm of water − x cm of water = 10 cm of Hg − 2x cm of Hg ⋯ ② Substituting ① in ②
−5 kPa − x cm of water = −2x cm of Hg
−5 kPa = x cm of water − 2x cm of Hg
∴ −5000 =x / 100 × 1000 × 9.81 − 2x / 100 × 13600 × 9.81
∴ 5000 = 2x / 100 × 13600 × 9.81 − x / 100 × 1000 × 9.81
5000 = x ( 2/100 × 13600 × 9.81 −1 / 100× 1000 × 9.81)
x = 5000 / 2570.22
x = 1.9453 cm
∴ New Manometric height
10 − 2x = 6.1 cm
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Consider the given configuration, if the pressure in pipe A reduces by 5 kN/m2, find out the new manometric height.Correct answer is 'Range: 6.1 to 6.2'. Can you explain this answer?
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