How Well Do You Know Short Cuts To Finding Squares

1) What's the second step into squaring any 2 digit number?

To go down 5 from the answer found on step 1.

To go up 3 from the answer found on step 1.

To go down 3 from the answer found on step 1.

To go down 2 from the answer found on step 1.

The second step in squaring any 2-digit number is to go down 3 from the answer found in step 1.

Explanation

The second step in squaring any 2-digit number is to go down 3 from the answer found in step 1.

2) What's the first step into mentally square any number from 20 to 29?

Add given number and the unit's digit.

Add 20 to the given number and the unit's digit.

Add 25 to the given number and the unit's digit.

Substract given number and the unit's digit.

To mentally square any number from 20 to 29, the first step is to add the given number and the unit's digit. This is because when you square a number, you are multiplying it by itself. Adding the given number and the unit's digit helps to simplify the calculation and make it easier to mentally square the number.

Explanation

To mentally square any number from 20 to 29, the first step is to add the given number and the unit's digit. This is because when you square a number, you are multiplying it by itself. Adding the given number and the unit's digit helps to simplify the calculation and make it easier to mentally square the number.

3) What's the second step into mentally square any number from 20 to 29?

Tripple the result obtained in step 1

Double the result obtained in step 1

Divide the result obtained in step 1 by 10.

Divide the result obtained in step 1 by 2.

The second step into mentally square any number from 20 to 29 is to double the result obtained in step 1.

Explanation

The second step into mentally square any number from 20 to 29 is to double the result obtained in step 1.

4) What's the third step into mentally square any number from 20 to 29?

Square the unit's digit of the number given and place it next to the result obtained in step 1.

Divide the result obtained in step 1 by 10.

Square the unit's digit of the number given and place it next to the result obtained in step 2.

Square the unit's digit of the number given and place it next to the result obtained in step 3.

The third step into mentally squaring any number from 20 to 29 is to square the unit's digit of the number given and place it next to the result obtained in step 2.

Explanation

The third step into mentally squaring any number from 20 to 29 is to square the unit's digit of the number given and place it next to the result obtained in step 2.

5) What's the second step into finding the square of any number between 10 and 19?

Square the unit's digit and put the number next to the result obtained in step 1.

Square the unit's digit and put the number next to the result obtained in step 2.

Square the unit's digit and put the number next to the result obtained in step 3.

Double the unit's digit and put the number next to the result obtained in step 1.

The second step in finding the square of any number between 10 and 19 is to square the unit's digit and put the number next to the result obtained in step 1.

Explanation

The second step in finding the square of any number between 10 and 19 is to square the unit's digit and put the number next to the result obtained in step 1.

6) What is the first step into finding the square of a number between 30 to 79?

Find how many more or less the given number is from 30.

Find how many more or less the given number is from 50.

Find how many more or less the given number is from 70.

Find how many more or less the given number is from 100.

To find the square of a number between 30 to 79, the first step is to find how many more or less the given number is from 50. This step is important because it helps us determine the difference between the given number and the midpoint (50) of the range. By finding this difference, we can then proceed to calculate the square of the number using the appropriate formula or method.

Explanation

To find the square of a number between 30 to 79, the first step is to find how many more or less the given number is from 50. This step is important because it helps us determine the difference between the given number and the midpoint (50) of the range. By finding this difference, we can then proceed to calculate the square of the number using the appropriate formula or method.

7) What are most shortcuts into finding a square based off?

(a+b) = a^2 + b^2 + 2*a*b

A^2 + b^2 + 2*a*b

(a+b)^2= a^2 + b^2 + 2*a*b

B^2= a^2 + b^2 + 2*a*b

The correct answer is (a+b)^2= a^2 + b^2 + 2*a*b. This is the formula for squaring a binomial, where (a+b)^2 is equal to a^2 + b^2 + 2*a*b. This can be derived using the distributive property and multiplying each term in the binomial by itself.

Explanation

The correct answer is (a+b)^2= a^2 + b^2 + 2*a*b. This is the formula for squaring a binomial, where (a+b)^2 is equal to a^2 + b^2 + 2*a*b. This can be derived using the distributive property and multiplying each term in the binomial by itself.

8) What's the first step into finding the square of 2 digit number which ends in 5?

Multiply the first digit of the number with the next to its number.

Multiply the last digit of the number with the next to its number.

Divide the first digit of the number with the next to its number.

Substract the first digit of the number with the next to its number.

To find the square of a two-digit number that ends in 5, the first step is to multiply the first digit of the number with the next digit. For example, if the number is 25, the first digit is 2 and the next digit is 5, so multiplying them gives 2*5=10. This step is necessary because when a number ends in 5, its square always ends in 25.

Explanation

To find the square of a two-digit number that ends in 5, the first step is to multiply the first digit of the number with the next digit. For example, if the number is 25, the first digit is 2 and the next digit is 5, so multiplying them gives 2*5=10. This step is necessary because when a number ends in 5, its square always ends in 25.

9) What is the second step into finding the square of a number between 30 to 79?

Add the number 25 if more than 50 or subtract the number from 25 if less than 50.

Subtract the number 25 if more than 50 or add the number from 25 if less than 50.

Multiply the number 25 if more than 50 or subtract the number from 25 if less than 50.

Add the number 25 if more than 50 or multiply the number from 25 if less than 50.

To find the square of a number between 30 to 79, the second step is to add the number 25 if the number is more than 50 or subtract the number from 25 if the number is less than 50. This step is necessary to adjust the value of the number before squaring it.

Explanation

To find the square of a number between 30 to 79, the second step is to add the number 25 if the number is more than 50 or subtract the number from 25 if the number is less than 50. This step is necessary to adjust the value of the number before squaring it.

10) What's the last step into finding the square of a number between 30 to 79?

Find the square of the number added or subtracted and put next to the result arrived at in step 2.

Find the square of the number added or subtracted and put next to the result arrived at in step 1.

Find the square of the number added and put next to the result arrived at in step 2.

Find the square of the number subtracted and put next to the result arrived at in step 1.

To find the square of a number between 30 to 79, we need to follow the steps mentioned in the answer. First, we find the square of the number added or subtracted, and then we put it next to the result arrived at in step 2. This implies that we perform some operation on the number, either addition or subtraction, and then find its square. Finally, we place this squared value next to the result obtained in step 2.

Explanation

To find the square of a number between 30 to 79, we need to follow the steps mentioned in the answer. First, we find the square of the number added or subtracted, and then we put it next to the result arrived at in step 2. This implies that we perform some operation on the number, either addition or subtraction, and then find its square. Finally, we place this squared value next to the result obtained in step 2.