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Write three words, each with these silent letters:

1. A silent "w"
- whole

2. A silent "k"
- known

3. A silent "h"
- when

4. A silent "g"
- ______

5. A silent "t"
- ______

Answer :

We need to choose one word for each silent letter such that the specified letter is not pronounced in the word.

1. For a silent [tex]$w$[/tex], note that in the word
[tex]$$\texttt{whole}$$[/tex]
the [tex]$w$[/tex] is not pronounced; the word is pronounced as /hoʊl/.

2. For a silent [tex]$k$[/tex], the word
[tex]$$\texttt{known}$$[/tex]
contains a [tex]$k$[/tex] that is not pronounced. The pronunciation is /noʊn/.

3. For a silent [tex]$h$[/tex], consider the word
[tex]$$\texttt{when}$$[/tex]
where the [tex]$h$[/tex] is silent, pronounced as /wɛn/.

4. For a silent [tex]$g$[/tex], the word
[tex]$$\texttt{gnome}$$[/tex]
has a [tex]$g$[/tex] that is not pronounced. The pronunciation is /noʊm/.

5. For a silent [tex]$t$[/tex], the word
[tex]$$\texttt{listen}$$[/tex]
contains a silent [tex]$t$[/tex]; it is pronounced as /ˈlɪsən/.

Thus, the five words are:
[tex]$$\texttt{whole, known, when, gnome, listen}.$$[/tex]

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