Arithmetic - HSPT Math
Card 0 of 2932
Simplify the following expression: (–4)(2)(–1)(–3)
Simplify the following expression: (–4)(2)(–1)(–3)
First, we multiply –4 and 2. A negative and a positive number multiplied together give us a negative number, so (–4)(2) = –8. A negative times a negative is a positive so (–8)(–1) = 8. (8)(–3) = –24.
First, we multiply –4 and 2. A negative and a positive number multiplied together give us a negative number, so (–4)(2) = –8. A negative times a negative is a positive so (–8)(–1) = 8. (8)(–3) = –24.
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What is the equivalent of
%?
What is the equivalent of %?
Divide: 
Answer: 
Divide:
Answer:
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What is the equivalent of
%?
What is the equivalent of %?
Divide: 
Answer: 
Divide:
Answer:
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What is the equivalent of
%?
What is the equivalent of %?
Divide: 
Answer: 
Divide:
Answer:
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What is
% off of
?
What is % off of
?
First multiply: 
Then, subtract: 
Answer: 
First multiply:
Then, subtract:
Answer:
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What is
% off of
?
What is % off of
?
First multiply: 
Then, subtract: 
Answer: 
First multiply:
Then, subtract:
Answer:
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What is
% off of
?
What is % off of
?
First multiply: 
Then, subtract: 
Answer: 
First multiply:
Then, subtract:
Answer:
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What is the equivalent to
?
What is the equivalent to ?
Divide: 
Answer: 
Divide:
Answer:
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What is the equivalent of
?
What is the equivalent of ?
Divide: 
Answer: 
Divide:
Answer:
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What is the equivalent to
?
What is the equivalent to ?
Divide:
Answer: 
Divide:
Answer:
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What is
off of
?
What is off of
?
First, multiply: 
Then, subtract: 
Answer: 
First, multiply:
Then, subtract:
Answer:
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If a = –2 and b = –3, then evaluate a3 + b2
If a = –2 and b = –3, then evaluate a3 + b2
When multiplying negative numbers, we get a negative answer if there are an odd number of negative numbers being multiplied. We get a positive answer if there are an even number of negative numbers being multiplied.
a3 + b2 becomes (–2)3 + (–3)2 which equals –8 + 9 = 1
When multiplying negative numbers, we get a negative answer if there are an odd number of negative numbers being multiplied. We get a positive answer if there are an even number of negative numbers being multiplied.
a3 + b2 becomes (–2)3 + (–3)2 which equals –8 + 9 = 1
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What is 1 + (–1) – (–3) + 4 ?
What is 1 + (–1) – (–3) + 4 ?
You simplify the expression to be 1 – 1 + 3 + 4 = 7
You simplify the expression to be 1 – 1 + 3 + 4 = 7
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Evaluate:
–3 * –7
Evaluate:
–3 * –7
Multiplying a negative number and another negative number makes the product positive.
Multiplying a negative number and another negative number makes the product positive.
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When evaluating the expression
,
in which order must the operations be carried out?
When evaluating the expression
,
in which order must the operations be carried out?
According to the order of operations, the operation inside the parentheses, which is the subtraction, is performed first. This leaves a multiplication and an exponentiation (the squaring); by the order of operations, the squaring is performed next, then the multiplication.
According to the order of operations, the operation inside the parentheses, which is the subtraction, is performed first. This leaves a multiplication and an exponentiation (the squaring); by the order of operations, the squaring is performed next, then the multiplication.
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When evaluating the expression
,
which operation will be performed third?
When evaluating the expression
,
which operation will be performed third?
In the order of operations, additions and subtractions are performed left to right. Therefore, the four operations are performed in the following order: leftmost addition, leftmost subtraction, rightmost addition, rightmost subtraction. Therefore, the rightmost addition is performed third.
In the order of operations, additions and subtractions are performed left to right. Therefore, the four operations are performed in the following order: leftmost addition, leftmost subtraction, rightmost addition, rightmost subtraction. Therefore, the rightmost addition is performed third.
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When evaluating the expression
,
in which order must the operations be carried out?
When evaluating the expression
,
in which order must the operations be carried out?
According to the order of operations, since no grouping symbols are present (the parentheses are setting apart a negative number, not an operation), the exponentiation (the cubing) is worked first, then the multiplication, then the addition.
According to the order of operations, since no grouping symbols are present (the parentheses are setting apart a negative number, not an operation), the exponentiation (the cubing) is worked first, then the multiplication, then the addition.
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When evaluating the expression
,
which operation must be performed last?
When evaluating the expression
,
which operation must be performed last?
According to the order of operations, since no grouping symbols are present (the parentheses are setting apart a negative number, not an operation), the exponentiation must be performed first, followed by the multiplication. The remaining subtraction and addition are performed in left-to-right order, so the subtraction is worked next, and the addition is the final operation performed.
According to the order of operations, since no grouping symbols are present (the parentheses are setting apart a negative number, not an operation), the exponentiation must be performed first, followed by the multiplication. The remaining subtraction and addition are performed in left-to-right order, so the subtraction is worked next, and the addition is the final operation performed.
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Solve:

Solve:
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Solve:

Solve:
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