Excessive, repeated, dilute urination is called ………
A) Diabetes
B) Diabetes insipidus
C) Diabetes mellitus
D) Hepatitis
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Find the square root of the following by the method of repeated substraction
Correct Answer - (a) 14 (b)12 (c )11 (d)9
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The condition characterized by excessive accumulation and storage of fat in body is called …………….
Correct option is C) obesity
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In repeated measurements in volumetric analysis, the end-points were observed as 11.15 mL, 11.17 mL, 11.11 mL and 11.17 mL.
Mean = \(\frac{11.15+11.17+11.11+11.17}{4}\) = 11.15 Measurement End-point Absolute deviation = |Observed value – Mean| 1 11.15 mL 0 2 11.17 mL 0.02 mL 3 11.11 mL 0.04 mL 4 11.17 mL 0.02 mL Mean absolute deviation = \(\frac{0+0.02+0.04+0.02}{4}\) = 0.02 ∴ Mean absolute deviation = \(\pm0.02\,mL\) Relative deviation = \(\frac{Mean\,absolute\,deviation}{Mean}\) x 100% = \(\frac{0.02}{11.15}\) x 100% = 0.2% ∴ i. Mean...
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Generally this disease occurs when there is immediate second pregnancy or repeated child births
(A) Marasmus
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How many 4 digit numbers greater than 2300 can be formed with the digits 0,1,2,3,4,5 and 6 no digit being repeated in any number?
There are two cases, (i) First digit is greater than 2 (ii First digit is 2 Case : (i) First digit can be chosen from 3,4,5,6 so 4 possibilities, then next 3 digits can be selected from any 6 digits. = 4 × 6 ×...
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Due to the concentration of urine in urinary bladder urination occurs. This is called
(A) Micturition
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If a polynomial is a perfect square then, it will be repeated _______ number of times.
The correct option is (b) Even.
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If a polynomial is a perfect square then, it will be repeated _______ number of times.
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If a polynomial is a perfect square then, it will be repeated _______ number of times.
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Number of odd integers between 1000 and 8000 which have none of their digits repeated, is : (A) 1014 (B) 810 (C) 690 (D) 1736
There are two restrictions operating this question. 1. For a number to be odd, the unit digit should be either 1,3,5,7 or 9. 2. Thousand can not be filled with 8 or...
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