A arrow Product and (d x/d t)= k [ A ]2 . If log ((d x/d t)) is plotted against log [ A ], then graph is of the type

Question

A arrow Product and (d x/d t)= k [ A ]2 . If log ((d x/d t)) is plotted against log [ A ], then graph is of the type (A)  (B)  (C)  (D)

Tardigrade Admin · Accepted Answer

(d x/d t)= k [ A ]2 log ((d x/d t))= log k +2 log [ A ] <img class="img-fluid question-image" alt="image" src="https://cdn.tardigrade.in/img/question/chemistry/742c0724f80c540e6c5aebb17dffa4be-.png" /> Slope =2 Intercept = log k

Q. $A \to$ Product and $\frac{d x}{d t} = k [A]^{2} .$ If $lo g (\frac{d x}{d t})$ is plotted against $lo g [A]$ , then graph is of the type

$\frac{d x}{d t} = k [A]^{2}$

$lo g (\frac{d x}{d t}) = lo g k + 2 lo g [A]$

Slope $= 2$

Intercept $= lo g k$

Q. A→ Product and dtdx​=k[A]2. If log(dtdx​) is plotted against log[A], then graph is of the type

dtdx​=k[A]2 log(dtdx​)=logk+2log[A] Slope =2 Intercept =logk

Q. $A \to$ Product and $\frac{d x}{d t} = k [A]^{2} .$ If $lo g (\frac{d x}{d t})$ is plotted against $lo g [A]$ , then graph is of the type

$\frac{d x}{d t} = k [A]^{2}$

$lo g (\frac{d x}{d t}) = lo g k + 2 lo g [A]$

Slope $= 2$

Intercept $= lo g k$