A. Mycoplasma, the smallest cells, are only 0 | vedclass

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(C) $A.$ Mycoplasma are indeed the smallest known cells, and their length is approximately $0.3 \mu m$. This statement is correct.$B.$ Typical bacteri

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Only $C$ is incorrect

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(C) $A.$ Mycoplasma are indeed the smallest known cells, and their length is approximately $0.3 \mu m$. This statement is correct.$B.$ Typical bacteria range in size from $3$ to $5 \mu m$. This statement is correct.$C.$ Human red blood cells (RBCs) have a diameter of about $7.0 \mu m$, not a radius. Therefore, the statement claiming they are $7.0 \mu m$ in radius is incorrect.Since $A$ and $B$ are correct and $C$ is incorrect, the statement "Only $C$ is incorrect" is the correct choice.

Column-$I$	Column-$II$
$A$. Leeuwenhoek	$I$. First saw and described a living cell
$B$. Robert Brown	$II$. Presence of cell wall is unique to plant cells
$C$. Schleiden	$III$. Discovered the nucleus
$D$. Schwann	$IV$. All plants are composed of different kind of cells

Column-$I$	Column-$II$
$P$. Mycoplasma	$I$. $7 \ \mu m$
$Q$. Bacteria	$II$. $3-5 \ \mu m$
$R$. Human Red Blood Cells	$III$. $0.3 \ \mu m$

$A.$ Mycoplasma, the smallest cells, are only $0.3 \mu m$ in length.
$B.$ Size of bacteria could be $3$ to $5 \mu m$.
$C.$ Human red blood cells are about $7.0 \mu m$ in radius.

Similar Questions

What is the approximate number of cells in an adult human body?

Assertion $A$: Every cell is a wonderful marvel of the world. Reason $R$: $A$ cell takes in nutrients,converts them into energy,and performs specialized functions. Which option is correct for Assertion $A$ and Reason $R$?

The contribution of protoplasm to the total weight of the body is approximately: (in $\%$)

Match the following columns:

Column-$I$ Column-$II$

$P$. Mycoplasma $I$. $7 \ \mu m$

$Q$. Bacteria $II$. $3-5 \ \mu m$

$R$. Human Red Blood Cells $III$. $0.3 \ \mu m$

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$A.$ Mycoplasma, the smallest cells, are only $0.3 \mu m$ in length.$B.$ Size of bacteria could be $3$ to $5 \mu m$.$C.$ Human red blood cells are about $7.0 \mu m$ in radius.