Consider two functions of time (t),
$$f(t)=0.01\,t^2$$
$$g(t)=4\,t$$
where $$0 < t < \infty$$.
Now consider the following two statements :
(i) For some $$t > 0,g(t) > f(t)$$.
(ii) There exists a $$T$$, such that $$f(t) > g(t)$$ for all $$t > T$$.
Which one of the following options is TRUE?
Which one of the following sentence sequences creates a coherent narrative?
(i) Once on the terrace, on her way to her small room in the corner, she notices the man right away.
(ii) She begins to pant by the time she has climbed all the stairs.
(iii) Mina has bought vegetables and rice at the market, so her bags are heavy.
(iv) He was leaning against the parapet, watching the traffic below.
$$f(x)$$ and $$g(y)$$ are functions of x and y, respectively, and $$f(x)=g(y)$$ for all real values of x and y. Which one of the following options is necessarily TRUE for al x and y?
Which one of the following options best describes the transformation of the 2-dimensional figure P to Q, and then to R, as shown?
