Question 1:
(1462)+3(204−3)−(−30−2−5)
Solution:
(1462)+3(204−3)−(−30−2−5)=(1462)+(6012−9)−(−30−2−5)=(7418−7)−(−30−2−5)=(7−(−3)4−018−(−2)−7−(−5))=(10420−2)
(1462)+3(204−3)−(−30−2−5)
Solution:
(1462)+3(204−3)−(−30−2−5)=(1462)+(6012−9)−(−30−2−5)=(7418−7)−(−30−2−5)=(7−(−3)4−018−(−2)−7−(−5))=(10420−2)
Question 2:
Solution:
(9−450)+12(8m6−10)=(13−7−21)−4+12m=−712m=−3m=−6
Find the value of m in the following matrix equation:
(9−450)+12(8m6−10)=(13−7−21)
Solution:
(9−450)+12(8m6−10)=(13−7−21)−4+12m=−712m=−3m=−6
Question 3:
Given(2x3y)−4(−23)=(−26)Find the values of x and y.
Solution:
2x+8=−22x=−10x=−53y−12=63y=18y=6
Given(2x3y)−4(−23)=(−26)Find the values of x and y.
Solution:
2x+8=−22x=−10x=−53y−12=63y=18y=6
Question 4:
Given that matrix equation 3(6 m)+n(3 4)=(12 7), find the value of m + n
Solution:
3(6 m)+n(3 4)=(12 7)18+3n=123n=−6n=−23m+4n=73m+4(−2)=73m=15m=5∴
Given that matrix equation 3(6 m)+n(3 4)=(12 7), find the value of m + n
Solution:
3(6 m)+n(3 4)=(12 7)18+3n=123n=−6n=−23m+4n=73m+4(−2)=73m=15m=5∴