Ohm's law states that  electric current is directly proportional to voltage provided that physical conditions like temperature remain constant i.e.
$$V = IR$$

On the other hand,

$$\text{Power = Voltage} \times \text{Current}$$

So here it seems that higher the voltage lower is the current provided that the power remains constant (i.e. current is inversely proportional to the voltage here which is against Ohm's Law.).

Now my question is how do physicists explain this apparent contradiction? Or maybe this not a contradiction because I am analysing things incorrectly?

P.S.: I am a tenth grade student so please refrain from the usage of highly complicated terminologies in your answers.

Ohm's law states that  electric current is directly proportional to voltage provided that physical conditions like temperature remain constant i.e.
$$V = IR$$

On the other hand,

$$\text{Power = Voltage} \times \text{Current}$$

So here it seems that the higher the voltage, the lower the current, provided that the power remains constant (i.e. current is inversely proportional to the voltage here which is against Ohm's Law.).

Now my question is how do physicists explain this apparent contradiction? Or maybe this not a contradiction because I am analysing things incorrectly?

P.S.: I am a tenth grade student so please refrain from the usage of highly complicated terminologies in your answers.

Ohm's law states that  electric current is directly proportional to voltage provided that physical conditions like temperature remain constant i.e.
$$V = IR$$

On the other hand  ,

$$\text{Power = Voltage} \times \text{Current}$$

So here it seems that higher the voltage lower is the current provided that the power remains constant (i.e. current is inversely proportional to the voltage here which is against Ohm's Law.)  .

Now my question is how do physicists explain this apparent contradiction  ? Or maybe this not a contradiction because I am analysing things incorrectly?

P.S.  : I am a tenth grade student so please refrain from the usage of highly complicated terminologies in your answers.

Ohm's law states that  electric current is directly proportional to voltage provided that physical conditions like temperature remain constant i.e.
$$V = IR$$

On the other hand,

$$\text{Power = Voltage} \times \text{Current}$$

So here it seems that higher the voltage lower is the current provided that the power remains constant (i.e. current is inversely proportional to the voltage here which is against Ohm's Law.).

Now my question is how do physicists explain this apparent contradiction? Or maybe this not a contradiction because I am analysing things incorrectly?

P.S.: I am a tenth grade student so please refrain from the usage of highly complicated terminologies in your answers.

Ohm's law states that  electric current is directly proportional to voltage provided that physical conditions like temperature remain constant i.e.
V = IR

On the other hand ,

Power = Voltage * Current

So here it seems that higher the voltage lower is the current (i.e. current is inversely proportional to the voltage here which is against Ohm's Law.) .

Now my question is how do physicists explain this apparent contradiction ? Or maybe this not a contradiction because I am analysing things incorrectly?

P.S. : I am a tenth grade student so please refrain from the usage of highly complicated terminologies in your answers.

Ohm's law states that  electric current is directly proportional to voltage provided that physical conditions like temperature remain constant i.e.
$$V = IR$$

On the other hand ,

$$\text{Power = Voltage} \times \text{Current}$$

So here it seems that higher the voltage lower is the current provided that the power remains constant (i.e. current is inversely proportional to the voltage here which is against Ohm's Law.) .

Now my question is how do physicists explain this apparent contradiction ? Or maybe this not a contradiction because I am analysing things incorrectly?

P.S. : I am a tenth grade student so please refrain from the usage of highly complicated terminologies in your answers.