From the following table, find the number of students who obtained less than 45 marks.
To find the number of students who obtained less than 45 marks, we need to determine the number of students in the relevant mark ranges. Given the table: | Marks | No. of Students | |--------|---------------| | 30-40 _______ ____ _____ ___ ____ __________ ________ ___ _________.
____ _________ ______ ___ _______ ________.
_______ __________ ____ ___ ____ ______.
_______ ___ _________ ________ _______ ____ ______ ____ _____ ________.
_____ ______ ________ ______ ___ ________ ___ ___ _______ ____ ________ __________.
______ _______ ____ ____ __________ ______ ________.
_____ ______ ____ _________ _________ ______ _____ __________ __________.
__________ _________ ___ ___ _______ __________ _____.
___ ___ _________ ____ ____.
________ _____ _________ ____ _______ __________ ______.
______ _______ ________ ___ __________ ___ __________ ________ ____ ____ ________ ____.
______ ___ ___ ______ _____ _______ _______.
______ _______ _____ _________ _______ _________ ______ ____ ___.
_______ _______ __________ ________ ________ _____ __________ _____ ________ ____.
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Find an appropriate root of accuracy by
i) Newton Raphson Method
ii) Secant Method
What conclusions can you draw from here about the two methods?
Using sin(0.1)=0.09983 and sin(0.2)=0.19867, find an approximate value of sin(0.15) by using Lagrange interpolation. Obtain a bound on the truncation error.
घात ≤ 3 वाला वह अद्वितीय बहुपद f(x) ज्ञात कीजिए जिसके लिए
हो जहां
Solve the using R-K method of 0(h4) with h = 0.1 and obtain the value of y(0.2). Also find the error at t=0.2, if the exact solution is y(t)-t+e.
Determine a unique polynomial f(x) of degree ≤3 such that
ग्राफीय विधि से xex = 1 के धन वास्तविक मूल का सन्निकट मान ज्ञात कीजिए। इस मान का प्रयोग करके नियत बिन्दु पुनरावृत्ति विधि से तीन दशमलव स्थान तक परिशुद्ध xex = 1 का धन वास्तविक मूल ज्ञात कीजिए।
Use the polynomial in part (a) to approximate