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Pakistan
10 Problem-solving There are 10 bacteria in a Petri dish at the start of the day. The number doubles every hour. a What is the percentage increase from 10 to 20 bacteria? b How many bacteria will there be after 24 hours?
Biology Mar 01, 2025
\( \frac { ( 56 k \Omega ) ( 12 k \Omega ) } { 56 k \Omega + 12 k \Omega } = \)
Pre Algebra Mar 01, 2025
1.3. The rate at which data can be transmitted over a given communication path, or channel, under given conditions, is referred to as the channel capacity. A. True B. False
Computer Technology Feb 28, 2025
2. The figure shows a solid rectangular prism of dimensions 12 cm by 6 cm by 8 cm , with a half-cylinder of diameter 6 cm horizontally carved out of it. Find (i) the volume, (ii) the total surface area, of the solid.
Geometry Feb 28, 2025
2. The figure shows a solid rectangular prism of dimensions 12 cm by 8 cm , with a half-cylinder of diameter 6 cm horizontally carved out of it. Find (i) the volume, (ii) the total surface area, of the solid.
Geometry Feb 28, 2025
ii) Find the Integral \( \int \frac{a x}{\sqrt{a^{2}-x^{4}}} d x \)
Calculus Feb 27, 2025
Find the distance betwicen \( 3 x-4 y+3=0,3 x-4 y+7=0 \)
Geometry Feb 27, 2025
\[ \text{Find } 2011^2 - 2010^2 \text{?} \]
Algebra Feb 27, 2025
ind the first derivatives of the functions in Exercises \( 11-18 \). \( \begin{array}{ll}\text { 1. } s=\sqrt[7]{t^{2}} & \text { 12. } r=\sqrt[4]{\theta^{-3}} \\ \text { 3. } y=\sin \left[(2 t+5)^{-2 / 3}\right] & \text { 14. } z=\cos \left[(1-6 t)^{2 / 3}\right]\end{array} \)
Calculus Feb 25, 2025
Derivatives In Exercises \( 1-12 \), find \( d y / d x \) \( \begin{array}{ll}\text { 1. } y=-10 x+3 \cos x & \text { 2. } y=\frac{3}{x}+5 \sin x \\ \text { 3. } y=\csc x-4 \sqrt{x}+7 & \text { 4. } y=x^{2} \cot x-\frac{1}{x^{2}} \\ \text { 5. } y=(\sec x+\tan x)(\sec x-\tan x) \\ \text { 6. } y=(\sin x+\cos x) \sec x & \end{array} \)
Calculus Feb 25, 2025
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