# When Unequal Resistors Are Connected In Series Across An Ideal Battery,?

Nothing **unusual** happens when two different resistors are **linked in series**. After all, they’re all **linked**, and the current continues to flow through them all. As a consequence, the outcome will remain the same, and neither the circuit nor the overall resistance will change.

Similarly, Which one of the following statements is correct when four unequal resistors are connected in a parallel with each other?

In a **parallel configuration**, four **unequal resistors** are **linked**. Which of the following claims regarding this combo is true? The equivalent resistance of the smallest resistor is smaller.

Also, it is asked, When unequal resistors are connected in a parallel in a circuit?

**Answer**: Because all parts in a **parallel connection** are linked between the same two locations, the **voltage drop** across whatever **number of resistors** or other elements is the same. As a result, C is right.

Secondly, What happens to the total current in the circuit as more and more unequal resistors are connected in parallel?

The **total current** is equal to the sum of the **currents flowing** through each resistor. As more and more unequal resistors are connected in parallel, what happens to the **total current** in the circuit? The **total current** remains constant.

Also, What happens to the battery when resistors are connected in series?

The **current** across both **resistors** is the same when two **resistors** are **linked in series**. The voltage from the battery is divided between the two **resistors**. The voltage across the biggest resistance is the highest.

People also ask, When unequal resistors are connected in series across an ideal battery quizlet?

Across each resistor, the **potential drop** is the same. When uneven resistors are linked in series across an ideal battery, the current flowing through them is equal. A 100-W **light bulb** and a 50-W **light bulb** are obtained.

Related Questions and Answers

## When unequal resistors are connected in parallel in a circuit which of the following statements is true?

Because all parts in a **parallel connection** are connected between the same two **locations**, the **voltage drop** across any **number of resistors** or other elements is the same. As a result, C is right.

## What is the apparent rule for combining unequal resistances in parallel circuits?

This means that in a **parallel circuit**, the overall **resistance** **equals the sum** of the inverses of each **individual resistance**.

## When you connect 2 identical light bulbs in parallel with a single 12 V battery What is the voltage drop across each light bulb?

When the light bulbs are **linked in series**, the **current running** through them combines to **generate the current** flowing through the battery, while the voltage drop across each bulb is 6.0 V and they all shine.

## When any four resistors are connected in parallel the each resistor is the same?

The **total current flowing** via the parallel **connections is equal** to the sum of the **individual currents**. Figure 6.2. 1 (a) When resistors are connected in series, the current in each resistance is the same. (a) When resistors are connected in parallel, the voltage across each resistor is the same.

## How is the total resistance determined when a number of unequal resistors are connected in series?

When two **resistors or impedances** are **connected in series** and have different values, the total or **equivalent resistance equals** the mathematical sum of the two resistances.

## When resistors are connected in series in a circuit What are the relationships between the voltage drops across the resistor and the currents through the resistor?

When resistors are **connected in series**, the current through all of them is the same, but the **voltage drop** (or **simply voltage**) at each resistor is different. Question 1: It’s acceptable if each resistor’s **voltage drop** (potential **drop**) is different since each resistor has a distinct resistance (suppose).

## What will happen to the total current in a series circuit when another resistor is connected in series?

When a resistor is **connected in series** with an **existing resistor**, the overall **resistance rises**, and the **total current** in the **circuit falls**.

## What is series connection resistance?

A **series** circuit’s overall resistance is equal to the sum of its individual resistances. The total of the **individual voltage drops** is the voltage delivered to a **series circuit**. In a **series circuit**, the voltage drop across a resistor is proportional to the magnitude of the resistance.

## Which resistors in the circuit are connected in series?

Because the **output current** of the first **resistor flows** into the input of the second **resistor** in a **series circuit**, the current in each **resistor** is the same. All of the **resistor leads** on one side of the resistors are linked together in a parallel circuit, and all of the **resistor leads** on the other side are connected together.

## When two or more resistors are connected in parallel to a battery?

The **voltage** across both **resistors** is the same when two **resistors** are **linked in parallel**. The current from the battery is shared between the two **resistors**. The stream flowing through the lowest resistance is the greatest.

## What happens when resistors are connected in parallel?

The **equivalent resistance** of a **circuit reduces** when additional resistors are connected in parallel, but the **total current** of the **circuit rises**. Adding **additional parallel resistors** is the same as adding more branches via which charge may flow.

## What is the apparent rule for combining resistances in series circuits in parallel circuits cite evidence from your data to support your conclusions?

**Support your findings** with proof from your **data**. In parallelRp=(1/R1+1/R2+1/R3)(1).

## When the number of resistances are connected in series then effective resistance?

**series of resistors** As a result, when a **series of resistors** is linked, the **effective resistance equals** the total of the individual resistances. This is known as the law of **series resistance combination**.

## What happens when two bulbs are connected in series?

The **current** through each **bulb** will be the same since the bulbs are **linked in series**. As a result, the amount of energy wasted is proportional to the resistance of each **bulb**. A **bulb** with a higher resistance will waste more energy.

## When two resistors are connected in series What is the number of common points found by a student?

When two resistors are **linked in parallel**, there are two **common points**.

## Are light bulbs brighter in series or parallel?

In a **basic parallel circuit**, two lights each get the **entire voltage** of the battery. This is why the parallel circuit’s lights will be brighter than the series circuit’s. Another benefit of a **parallel circuit** is that if one loop is turned off, the other is still powered.

## When resistance are connected in combination is equivalent resistance increases?

Solution: (a) **Connecting a series** of resistors is the same as extending the conductor’s effective length (l). Remember ‘R prop l’.br> (b) **Connecting a series** of resistors in parallel is the same as increasing the conductor’s effective cross-sectional area (A). Remember ‘R prop 1/A’.

## When a very low value resistance is connected in parallel with very high value resistance What would be the value of equivalent resistance?

In series, the **current flowing** through all of the resistors is equal, and the **voltage divides**; in parallel, the **voltage remains constant** while the **current divides**. 1/((1/R1)+(1/R2)+(1/R3))=Rtotal is the formula for three parallel resistances. When linked in parallel, the equivalent resistance is 4 ohm.

## What is the series connection of brightness of bulbs?

The brightness of the **lights dims** as the number of bulbs in a **series circuit grows**. The voltage is spread evenly across all of the lamps in a **series circuit**. Parallel bulbs are brighter than series bulbs. Each bulb in a parallel **circuit** receives the same voltage as the rest of the **circuit**.

## When two resistors are connected in series the equivalent resistance is 90 ohms?

The **equivalent resistance** of two resistors **connected in series** is 90 **ohms**. The corresponding resistance is 20 **ohms** when the identical resistors are **connected in parallel**.

## When number of resistance are connected in parallel the total resistance is?

When many resistances are **linked in parallel**, the **total resistance** is less than the **individual resistance**.

## What happens when resistors are added to series circuits?

series of resistors As **additional components** are added to a **series circuit**, the overall resistance across all of the components (the ‘net resistance’) rises. The current flowing through both resistors is the same. If they have differing resistances, the potential difference between them will be different.

## What happens when resistance is increased in a series circuit?

The **total resistance** of a **series circuit rises** as the number of **resistors grows**, but the circuit’s **current drops**.

## Conclusion

In the circuit shown, how are the voltages (v1 and v2) across resistors r1 and r2 related?

This Video Should Help:

When two resistors are connected in parallel across an ideal battery, the voltage drop across each resistor is equal. Reference: when unequal resistors are connected in parallel in a circuit,.

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