Answer:
The new current is half the original current.
Explanation:
Ohm's Law:
We use Ohm's law to solve this question. It states that

In which
is the voltage difference, R is the resistence, and I is the current.
A student builds a simple circuit with a single resistor with resistance R and measures an electric potential difference ΔV across the resistor.
So

![I_(1) = (\Delta_V)/(R){/tex]</p><p><strong>Then, the student replaces the resistor with a new one of resistance 2R and keeps the electric potential difference the same.</strong></p><p>Now the current will be</p><p>[tex]\Delta_V = 2RI_(2)]()

The new current is half the original current.