Maria earns $6 each day for (3 + 2) days. Which expression gives her total? ā 6 Ć (3 + 2).Total days = (3+2). Earnings per day = $6. Total = 6 Ć (3+2) = 6Ć5 = $30.
Which pair of expressions has the same value? ā (4 + 2) Ć 3 and 3 Ć (2 + 4).Multiplication is commutative: (4+2)Ć3 = 6Ć3 = 18, and 3Ć(2+4) = 3Ć6 = 18. They are equal.
Write an expression for: "Subtract 5 from the product of 3 and the sum of 4 and 2" ā 3 Ć (4 + 2) ā 5."Sum of 4 and 2" = (4+2). "Product of 3 and that sum" = 3Ć(4+2). "Subtract 5" gives 3Ć(4+2)ā5 = 18ā5 = 13.
Which expression has the greatest value: A) 2Ć3+4, B) 2+3Ć4, C) (2+3)Ć4, D) 2Ć(3+4)? ā C ā (2+3)Ć4.A=10, B=14, C=20, D=14. C has the greatest value.
What is 6² ā 4 Ć 5 + 2? ā 18.Exponent: 6²=36. Multiply: 4Ć5=20. LāR: 36ā20=16, 16+2=18.
Pattern P: 0, 2, 4, 6, 8. Pattern Q: 0, 6, 12, 18, 24. What is the rule linking Q to P? ā Q = 3 Ć P.6/2=3, 12/4=3, 18/6=3, 24/8=3. Q is always 3 times P.
If the points (0,0), (2,5), (4,10) all lie on a pattern, what is the rule? ā y = 2.5 Ć x.5/2=2.5, 10/4=2.5. So y = 2.5 Ć x.
Maria counts tiles: row 1 has 3 tiles, row 2 has 6, row 3 has 9. If row number = x and tile count = y, what is y when x = 7? ā 21.Rule: y = 3x. When x = 7, y = 3 Ć 7 = 21.
Which table of values shows the relationship y = x + 4? ā x: 1,2,3,4 ā y: 5,6,7,8.y = x + 4: (1+4)=5, (2+4)=6, (3+4)=7, (4+4)=8. First table matches.
Pattern A: 0, 5, 10, 15. Pattern B: 0, 5, 10, 15. What do you expect when plotted? ā A straight diagonal line through (0,0).Since A and B are identical, y = x. All points lie on the diagonal line y = x.
Pattern x: add 3. Pattern y: add 6. Starting from 0, what is the ordered pair at step 4? ā (9, 18).Step 4: x = 3Ć3=9 (3 steps of +3 from 0 gives step 1ā3, step 2ā6, step 3ā9, step 4... wait: step 0=0, step 1=3, step 2=6, step 3=9, step 4=12). At step 4: x=12, y=24. The correct answer is (12, 24).
A coordinate grid pattern starts at (0,0) and each step increases x by 1 and y by 4. What is the ordered pair at step 6? ā (6, 24).After 6 steps: x = 6, y = 4Ć6 = 24. Ordered pair: (6, 24).