VAM stands for Vogels Approximation method

Answer:

a feeling or state of intense excitement and happiness.

Explanation:

hope it will helps you

are you V's sister

don't report

Explanation:

feeling or state of intense excitement and happiness.

"in his euphoria, he had become convinced he could defeat them"

Similar:

elation

happiness

hi eonni

Step-by-step explanation:

According to the question, we know that

Simple interest = (P × R × T)/100

⇒ Simple interest = (6400 × 12.5 × 2.5)/100

⇒ Simple interest = 2000

Now,

Amount = Principal + Simple interest

⇒ Amount = 6400 + 2000

⇒ Amount = 8400

∴ Simple interest is ₹ 2000 and Amount is Rs. 8400.

(hope it helps)

mark me as the brainliest

Answer:

si=150 amount = 1400

Step-by-step explanation:

using simple interest formulae

see the attached one for more clarity

Explanation:

Mechanization is normally defined as the replacement of a human task with a machine. ... Automation involves the entire process, including bringing material to and from the mechanized equipment.

Answer:

hope is helps you thank you

Answer:

Leibnitz rule defined for derivative of the antiderivative. As per the rule, the derivative on nth order of the product of two functions can be expressed with the help of a formula. The functions that could probably have given function as a derivative are known as antiderivatives (or primitive) of the function. The formula that gives all these antiderivatives is called the indefinite integral of the function, and such process of finding antiderivatives is called integration

The first derivative could be written as;

(uv)’ = u’v+uv’

Now if we differentiate the above expression again, we get the second derivative;

(uv)’’

= [(uv)’]’

= (u’v+uv’)’

= (u’v)’+(uv’)’

= u′′v + u′v′ + u′ v′ + uv′′

= u′′v + 2u′v′ + uv′′

Answer:

The leibniz rule states that if two functions f(x) and g(x) are differentiable n times individually, then their product f(x). g(x) is also differentiable n times. These functions can be polynomial functions, trigonometric functions,exponential functions, or logarithmic functions.