Addition: Identify the greater value

To solve this problem, we need to evaluate each of the given expressions and compare the resulting values.

Step 1: Calculate $40 + 1$.

• $40 + 1 = 41$

Step 2: Calculate $47 - 7$.

• $47 - 7 = 40$

Step 3: Compare the results from the calculations in Step 1 and Step 2.

We have $41$ from the first expression and $40$ from the second expression. Clearly, $41 > 40$.

Thus, when comparing $40 + 1$ to $47 - 7$, we have:

$40 + 1 > 47 - 7$

Therefore, the correct choice is $>$.

To solve this problem, we'll follow these steps:

• Step 1: Calculate $20 + 5$
• Step 2: Calculate $45 - 20$
• Step 3: Compare the results from Step 1 and Step 2

Now, let's work through each step:

Step 1: Calculate $20 + 5$.
$20 + 5 = 25$.

Step 2: Calculate $45 - 20$.
$45 - 20 = 25$.

Step 3: Compare the two calculated results.
We have $25$ on both sides, which means $25 = 25$.

Therefore, the appropriate sign to choose is the equals sign, $=$.

The solution to the problem is $=$.

To determine the correct sign to use in the expression $14+2\Box24-10$, we will perform the following calculations:

• Step 1: Calculate $14 + 2$.
• Step 2: Calculate $24 - 10$.
• Step 3: Compare the results of both calculations.

Now, let's evaluate each expression:

Step 1: $14 + 2 = 16$.

Step 2: $24 - 10 = 14$.

Step 3: Compare the values 16 and 14. Clearly, 16 is greater than 14.

Therefore, the correct sign to complete the expression $14 + 2 \Box 24 - 10$ is $>$.

$14 + 2 > 24 - 10$

Therefore, the correct answer is $\textbf{>}$.

To solve this problem, we need to evaluate both sides of the expression $5 + 5 \Box 20 - 10$ to find the appropriate sign ($=$, $<$, $>$).

• Step 1: Calculate the left side of the expression:
  $5 + 5 = 10$
• Step 2: Calculate the right side of the expression:
  $20 - 10 = 10$
• Step 3: Compare the results:
  The left side equals $10$ and the right side also equals $10$.
• Step 4: Determine the correct sign:
  Since $10 = 10$, the appropriate sign to use is $=$.

Thus, the correct sign that completes the expression $5 + 5\Box20 - 10$ is $=$.

To solve this problem, let's determine the values of each sum and compare them:

• Step 1: Calculate the sum of $10 + 5$.

Performing the addition, we have:

$10 + 5 = 15$

• Step 2: Calculate the sum of $10 + 10$.

Performing the addition, we have:

$10 + 10 = 20$

• Step 3: Compare the two sums: $15$ and $20$.

Since $15$ is less than $20$, the inequality between $15$ and $20$ is:

$15 < 20$

Therefore, the correct sign to insert in $10 + 5\Box10 + 10$ is:

$<$

Thus, the complete inequality is:

$10 + 5 < 10 + 10$

Therefore, the solution to the given problem is $\Box = <$.

To solve this problem, we need to determine which operator between $=$, $<$, or $>$ makes the mathematical expression $98 - 20 \Box 18 + 60$ valid. Let's perform each step carefully.

First, we'll compute both sides of the expression:

• Calculate the left expression: $98 - 20 = 78$.
• Calculate the right expression: $18 + 60 = 78$.

Now, let's compare the results. We have $78$ on the left and $78$ on the right:

Since $78 = 78$, the correct operator to use is $=$.

Therefore, the expression is correctly written as:

$98 - 20 = 18 + 60$

Thus, the correct sign is $=$.

To solve this problem, we'll follow these steps:

• Step 1: Calculate the sum $34 + 52$.
• Step 2: Calculate the sum $22 + 36$.
• Step 3: Compare the two sums.

Now, let's work through each step:
Step 1: Calculate $34 + 52$:
$34 + 52 = 86$.

Step 2: Calculate $22 + 36$:
$22 + 36 = 58$.

Step 3: Compare the sums:
We have $86$ (from $34 + 52$) and $58$ (from $22 + 36$).
Since $86$ is greater than $58$, we conclude that the correct sign is $>$.

Therefore, the correct sign for $34 + 52 \Box 22 + 36$ is $>$.

To solve this problem, we will follow these steps:

• Simplify each side of the expression separately.
• Compare the resulting values to determine the correct inequality sign.

Step 1: Simplify the left side of the expression.
Calculate $30 + 4$, which equals $34$.

Step 2: Simplify the right side of the expression.
Calculate $63 - 30$, which gives us $33$.

Step 3: Compare the simplified results.
We have $34$ on the left side and $33$ on the right side. Clearly, $34$ is greater than $33$.

Thus, the correct inequality sign to substitute for the box is $>$.